Sunday, January 5, 2014

FLINTKNAPPING MAGAZINE JAN. 2014 VOL. 2 NO. 1




EMORY "RIDDICK BLADE" COONS







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BLOGGER RAY figflint@yahoo.com
 







Vin Diesel (born Mark Sinclair[1] or Mark Sinclair Vincent; July 18, 1967) is an American actor, producer, director, and screenwriter. He came to prominence in the late 1990s, and first became known for appearing in Steven Spielberg's Saving Private Ryan in 1998. He is most known for his portrayings of Riddick in The Chronicles of Riddick trilogy (2001-2013), and of Dominic Toretto in The Fast and the Furious film series (2001-present), two franchises in which he also acted as producer.

He also starred in xXx (2002) and Sidney Lumet's Find Me Guilty (2006). His voice acting work includes Brad Bird's The Iron Giant (1999), the video games of The Chronicles of Riddick franchise, and the upcoming Guardians of the Galaxy adaptation of the Marvel comics of the same name.
As a filmmaker, Diesel directed, wrote, produced and starred in the drama film Strays, as well as in two short films. He is also the founder of the production companies One Race Films, Racetrack Records, and Tigon Studios.
The Chronicles of Riddick is a 2004 American science fiction film which follows the adventures of Richard B. Riddick, as he attempts to elude capture after the events depicted in the 2000 film Pitch Black. It is written and directed by Pitch Black director David Twohy, with Vin Diesel reprising his role as Riddick and now also acting as producer. It is the only film in the franchise to be given a PG-13 rating.
After the release of the film, The Chronicles of Riddick became the brand name of the series. Despite not doing especially well on cinema the film has been successful on DVD and has gained a cult following.





     







 Here is the new  "Chronicles of Riddick" According to Odie "Odienator" Henderson,  a 26-year old critic from NYC
"Riddick" is the third film in David Twohy's "Chronicles of Riddick" saga. Starting with 2000's "
Pitch Black," and continuing with 2004's "Chronicles of Riddick," audiences followed the exploits of Richard B. Riddick (Vin Diesel), outlaw, thief, murderer, king, and antihero. "Pitch Black" was an entertaining, yet derivative sci-fi/horror mashup that wore its R-rating proudly. "Chronicles of Riddick" is the series' "Conan The Destroyer," a tamer follow-up that lowered the rating in the hopes of extending the audience. I think the PG-13 rating on "Chronicles" and the fan complaints that accompanied it are the only reasons we have "Riddick." It quietly sweeps the second installment under the rug and asks forgiveness by overcompensating on the gory mayhem.
All three films in the series worship the character, but this one in particular has drool running down both sides of the screen. Its homoerotic gaze is evident in every frame; it swoons and demands that you know just how much of a bad dude Riddick is. And it loves him for it. Over and over, in scene after scene, you can hear Twohy's camera sighing like the biggest Riddick fan in creation. This is by no means a criticism. The absurd level of Riddick love is the film's most entertaining characteristic, even if you do want to yell out "Get a room!"
As Riddick, Vin Diesel uses his "Iron Giant" voice and a pair of glowing contact lenses that allow him to see in the dark. His narration opens "Riddick." "I've been here before," he tells us, referring to the dangerous terrain where he's been betrayed and left for dead. The opening credits aren't half-over before Riddick performs his first piece of badassery: He strangles one of the flesh-eating creatures that inhabit the planet. Before  the closing credits, we'll be privy to more monsters than Riddick can choke.






 Twohy bucks the sequel tradition, working on the smaller scale of the original. At times, "Riddick" hews so closely to "Pitch Black" that it feels like a remake. Once again, people are trapped on a hostile planet and don't know if the bigger threat is the planet's inhabitants or Riddick himself. This time, Riddick is surrounded by two teams of bounty hunters, one of which wants him taken alive. The other prefers him dead because the bounty will be doubled. Neither team is any match for our titular antihero. They're even less equipped to deal with the monstrosities awaiting them once the planet gets dark and rainy.
The "dead Riddick" team is led by Santana (
Jordi Mollà). He and his cohorts Moss (Bokeem Woodbine) and Diaz (Dave Bautista) respond to an emergency beacon triggered by Riddick in an attempt to "hail a taxi off this planet." Santana's most prized possession is a huge see-through box, in which he plans to put Riddick's head. You know what they say: Introduce a head-carrying box in the first act, expect a head to fall into it in the third. Santana is a nasty piece of work, a rapist who sets his female victim free so he can shoot a huge hole in her fleeing body. Moss and Diaz are amusingly incompetent, especially once the planet starts fighting back.
The "take Riddick alive" team is led by a hunter (Matt Nable). His team includes Dahl (
Katee Sackhoff), a super-butch lesbian who provides "Riddick" with naked boobs, the bottom half of an attempted rape, and the occasional fight sequence. (Her punch sounds are louder than Riddick's.) Santana considers this team a major thorn in his side, but ultimately has to team up with them to capture their human prey.
Riddick squanders two opportunities to elevate itself above standard fare. The first occurs early in the film, when the stranded Riddick learns to navigate his new home. Twohy follows Riddick's routines in an excellent 25 minute sequence. The planet's landscapes are full of gorgeous details. The murderous CGI creatures Riddick fights are a bizarre mix of cleverness and cheesiness. Riddick also acquires a sidekick of sorts, a CGI-rendered hyena-dog hybrid Santana later calls a "dingo-dango thing." So help me, I fell hook, line and sinker for this dingo-dango thing. It's one of the best creatures I've seen in sci-fi in decades. Had the film just been Riddick vs. the elements, I'd have given "Riddick" a higher rating.
At least another half-star would have been in order had Twohy and company not squandered that second opportunity. During the film's climax, there's an operatic "Mother of mercy! Is this the end of Riddick?" moment that is truly compelling. I was shocked by how effective this sequence is, but neither the wrath of fanboys nor the studio's sequelitis problem would allow Twohy to bring this scene to its logical conclusion. 


 Twohy's script contains macho dialogue so ripe it's embarrassing to hear it. (It's Riddickulous! OK, I'll stop.) It's also jam-packed with graphic violence, so those with weak constitutions need not apply.  A vivisected brain in IMAX-sized closeup doesn't bother me, but your mileage may vary, so heed this warning.
"Riddick" is better than I expected, and it does provide a decent amount of fun for fans of the genre. Your enjoyment will depend on whether you're a fan of Diesel's character. While you won't need to see the prior installments to follow "Riddick," I've a feeling you'll get more pleasure if you bring your own supply of Riddick love. Because you won't be able to scrape it off the screen."
      When the newest edition of Riddick called for the main charctor to produce a massive obsidan blade  for his primevel arsonal, The first name that poped up for the flintknapping,  was Emory Coons.  H took his vast knowledge of the flintknappers' art and using the plans given to him, masterfully created two giant blades. The Burns clear green was the first blade the Riley gray dacite was the lithic material used for the second blade. It took Emory many hours to knap out the huge bi-face preforms  out of the massive obsidian boulders.

 

   "Kenny hull a friend of his is a producer and asked him if he knew any big blade makers being he is Emory's x brother-in-law and he taught him how to chip it was nice so Kenny sent him the idea and he chipped the one they wanted and guess Vin Diesel said nope it wouldn't do that one was going on his own personal wall so Emory had to make 2, he only could muster $400.00 each out of Kenny. A 24 incher in movie a 26 incher for Vin's wall. Vin Diesel (born Mark Sinclair Vincent; July 18, 1967) is an American actor, writer, director, and producer. He came to prominence in the late 1990s and became best known for appearing in several successful Hollywood films such as Saving Private Ryan (1999), Pitch Black (2000), The Fast and the Furious (2001), xXx (2002), The Chronicles of Riddick (2004), Fast & Furious (2009), and Fast Five (2011). He is also the founder of the production companies One Race Films, Tigon Studios, and Racetrack Records. ">
(Flintknapping Magazine vol. 1 no. 1).

  •  According to Emory Coons  "It was contacted by the people at Timberline Art ; Claudia Crystella, Ken Meany were the folks contacted me, and  that asked me to come up with the blades--he said he wasn't allowed to say what movie or plot they were filming with the blades, except that it was a sci-fi film with Vin on a planet with no trees and they wanted to make it look like ole Vin himself knapped it... LOL--we almost had to send a pallet of rock and rubble. I think my knife is that big elk tine stuffed into his belt line. Watch the credits for Timberline Art and Em & I should have been mentioned there. I also made a 1/2 dozen knives for another movie about the Inuit Indians in Quebec. the movie gig was a total blessing--I immediately thought of Em for help. Kenny Hull
  • so i got a call was told not a whole lot but they wanted big blades
  • This was the picture that kenny sent me: 


  • after super glue made this


    sent pictures they said more curve

  • oopsy this was before the picture above

    they wanted more pointy

    i had to send all the e-mails to my x-brother-inlaw kenny hull the he sent to ken meany



      well i had the rock at the house so figure a day at digging it up and probly half a day to chip it out and go back and rechip to there specs so a bit i sold them the blades at 400.00 becouse i was told i i was getting credit and who would turn down credit having your name in a vin deseil movie only a crazy person that's why i sold them two blades for 800.00

    • it's not the time involved but the skill level and that's 35 years of practice

      now i have 37 years practice chipping

      and how many folks do you know can make that big of blade precusioned out with any time tacked to it? you do it becouse you love it or you just don't chip




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  •  
     
    so the finnished product

     
     

    i sent the e-mail off and heard back that vin desiel did not want it for the movie but to place it on his home wall

    build another one
    so i built the dacite blade

  • they asked if i had other blades and i sent these in the picture with the dacite with them but before i sent them i was told i would have a movie credit for building the blades and was rushed to build these blades they wouldn't drop the name of the movie to me or Kenny all we know it was a Vin Diesel movie. I asked about possible royalties if the blade was to be reproduced after i built these blades.
  • and the mean guy yeah sure that's how things work but he needed a receipt of sale so they could take them to other countries to film them i said no problem and that was 2011 no word of the movie until this last summer

  • and my friends checked it out for me the casting lab that reproduced my blade in varathiene got the credit for 'my blades' you can search the web search the movie I received no credit what so ever

    for there construction

    how's that????


  •  




  • and his real names mark vincent sinclair on my facebook friends list

    you there????

    wake up

  • not one mention of who made the blades other than the casting lab was ever given credit for them and is bs


  • Emory Coons was born in Burns Oregon in 1971 and started flintknapping at the age of five, 33 years ago. He has resided in Burns most of his life and attended Burns Union High School winning awards in the crafts department for jewlery two different years. He has been perfecting his skills as a artist ever since, flintknapping, silversmith, lapidary and teaching his craft to others. He has been on OPB on The Caveman at Glass Buttes and Channel 2 News Boise Idaho about the Nyssa rock and gem show multiple times. Several news paper articles have been written on his art from gem and mineral shows he has attended in Nyssa Oregon, Burns Oregon, Madras Oregon, The Dalles Oregon, Pendleton Oregon, Mission Oregon, Salem Oregon and the Oregonian in Portland Oregon and Golden Dale Washington. The Pendleton Mission papers had a mention for round-up as well as the blades he chipped were built into the Umatilla Veterans’ Memorial. He has taught classes in flintknapping at Indian Lake for the Umatilla tribe four years also the wild horse atl-atl demonstration as well as Pipestone Creek Alberta Canada and in Medicine Hat British Colombia Canada for the Jr. Forest Wardens, at Northern Lights out of Slocan Canada twice, also demonstrated flintknapping along the Oregon Wagon Train in 1993, Baker interruptive center, and Windows to the Past for the BLM and Forest Service. Then there's knapp-ins (arrowhead makers conventions) at Glass Buttes Oregon, Ed Thomas Golden Dale Washington knap-in, Richardson’s rock ranch knap-in and the Brad Boughman- Jim Hopper Knapp-in on the upper North Umqua some of the worlds best knappers come to these events to show there skills and teach. Emory attends gem and mineral shows like the Confederated show in Ontario, Nyssa Thunder Egg Days, Prineville Oregon, Hines Oregon Obsidian Days show his father started and the Madras, Oregon gem and mineral show. At these shows he can find most of the exotic materials from other countries, like fire opal from Australia, Brazilian agate, Condor agate from Central America, or crystals, Idaho star garnets and other gems to make arrowheads or jewelry out of. The Fire Obsidian is one of his favorites to find and work. His work can be seen at Boise University (display), Omsi (display), Great Basin Art in Prairie City, Oards 'War Hawk'(tomahawk heads assembled by Great Basin Art), The Edge Company magazine (War Hawks), or some of the local Burns stores. Most of his work has been sought after by private collectors and as gifts. His friend in The Dalles, Jason Hinkle, has oregonthundreggs.com and has put a web page up for Coons Lapidary with pictures and contact information for the selling of his art.



    His name is Emory Coons and he is one of the few big blade makers in the world. His biggest to date is 41 inches finished (mud sedimentary) and he has a 47 inch (world record) pumpkin blade in the shop waiting to be finished. Emory keeps his blades thicker than Cole’s because he transports them to a lot of shows. He sometimes makes them thinner or even pressure flaked. He has been chipping large blades since the 1990's and most have been 20 to 36 inches. If you are interested in purchasing a large blade he is only limited to what pops out of the ground for color and length. Most large blades are out of silver sheen obsidian, pumpkin or red are harder to find and several out of dacite it's a steel grey color. But you never know what color the next large chunk will be.





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    Repetitive Stress Injuries from Flintknapping.

    By Michael J. Miller, M.A.

    Talk to just about any flintknapper who has been actively knapping for years about aches and pains and you’ll probably hear about wrist, elbow, finger, grip, muscle, and back issues. While I’m not a doctor, I do have firsthand experience when it comes to several types of repetitive stress injuries from flintknapping. I hope that I can help shed some light on why and how these start, propagate, and overtime heal.

    I think it’s safe to say we all know what pain is and why we experience it. When flintknapping we place a great deal of pressure and strain on a select few area of our body; our arms, hands, and back often take the brunt of it all and, if overexerted, let us know with aches and pains. Often, if we just give ourselves a break from knapping and let our bodies heal and we can get back to chipping. It is when we sit for hour upon hour striking, grinding, and pushing on rock that we can end up in pain.

    I am 33 years old and like to consider myself a young man. I lead an active lifestyle, eat healthy (most of the time) and keep fit with regular exercise. Hitting on rock shouldn’t hurt me, right? Unfortunately, I suffer today from a number of flintknapping related health issues. While I don’t remember when I had my first instance of pain from knapping, I got started at the age of 12 and quickly found myself spending the bulk of my free time flintknapping. Over the past 21 years I think I’ve had a run in with most of the common injuries a flintknapper experiences: cuts from flakes or broken bifaces, small flakes or dust in your eye, that itchy sore throat from knapping indoors, and missing a platform only to strike my leg or finger. While I don’t recommend any of these, I don’t count them as a repetitive stress injury and won’t address them in this article.

    My goal in writing this is to inform my fellow knappers about the long lasting injuries I’ve endured due to flintknapping. I hope to keep some from experiencing these issues and to help those who have hurt themselves with some recommendations. I’m certain there are numerous other flintknapping injuries that I haven’t experienced too, but I hope this look into injuries benefits you.

    I first want to focus on lower back pain and why it is so prevalent. The majority of modern knappers have a chair or bench that they sit on while knapping; this dates back to the first modern replicators of flintknapping preferring a seated position. Our lower back pain is likely due a combination of posture, duration, and straining. When knapping I find myself hunching over, especially when I pressure flake, and not keeping good posture. When this is coupled with exerting and straining for several hours my low back tends to freeze up and when I attempt to stand is very stiff and takes some stretching to loosen up. In order to keep my lower back happy, I do my best to take several breaks where I get up and walk around and stretch a little. It is also helpful to take a break and get a drink and study your preform some before you return to work on it.

    My next and biggest concern is the elbow, forearm, wrist, and hand.  Repetitive stress injuries are musculoskeletal and nervous system injuries that are caused by repetitive tasks, exertions, compressions, and /or sustained motions. Flintknapping happens to be very repetitive, requires exertion of muscles and generally compresses joints for sustained periods. Again, I am not a doctor but, I have read a good deal about why and how our body reacts to repetitive tasks and ultimately causes injury. Without going in-depth, the body trends toward equilibrium and any imbalance caused by an activity is corrected. If we do something often, say push-ups for instance, those muscles become stronger and used to the activity. The same thing can happen with our hands when we grasp and hold an object tightly; our fingers will develop grasping strength but at the cost of opening strength and thus creating an imbalance. The muscles of the hand have the added problem of a narrow tunnel they travel through and this space can become inflamed / compressed; this is known as Carpel Tunnel Syndrome. While I don’t suffer from this, yet, I know numerous knappers do and many have had surgery to help correct it. Again, I believe taking breaks and stretching can be very beneficial. 

    My most debilitating injury to date has been Knappers Elbow (very similar to Tennis Elbow). This injury is due to the overuse of tendons in the forearm from repetitive gripping and the swinging motion of percussion flaking. The tendons and forearm muscles can be overexerted or extended and the tendons degenerate and become inflamed. Once the tendons in your forearm start down this path and degenerate, it takes months to heal and never truly goes away. I’ve found you have to strengthen these muscles before flintknapping again to keep the problem at bay. I have worked hard to correct my Knappers Elbow and found two products to be extremely helpful. The first is the Thera-Band Flexbar (Red - 10lb), which provides a low cost and effective physical therapy. The exercise is simple; you pre-twist the bar and then release the twist with your injured arm. This motion both strengths the muscles and, on release, works to stretch the tendons. Before I found the Flexbar, I was worried that I was going to have quit flintknapping altogether; I was in a great deal of pain each day and had problems grasping and couldn’t even open jars. My doctor recommended it and after researching it I found a great number of tennis players and golfers praising the Flexbar. If you are having the same issues, I would highly recommend it and the exercises. The second item that I use every time I flintknap is the ProBand BandIT. The BandIT looks a little like a tourniquet but, it is a device designed to keep the tendon attachment area from being exposed to over extension and strain. The BandIT only absorbs some of the muscle energy that would otherwise be transferred to the tendon, so if you are suffering from Knappers Elbow, it is best not to do any heavy percussion or pressure flaking. If you are interested in any of the products I talked about there are links below and the best price I found was on Amazon.com.

     I again reiterate that you need to give your body the rest it needs to heal from the aches and pains of flintknapping. For those who want to read more, there is a very good thread on PaleoPlanet: http://paleoplanet69529.yuku.com/topic/42293/Knappers-Injuries

    Thera-Band Flexbar:


    ProBand Band-IT:


     

    Good chipping,

    Michael Miller

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              Every so often someone tells me about the amazing benefits of Meditation. And I listen, but the    whole     time I’m thinking to myself, “Self, you meditate all the dang time”. I may not be sitting there Full Lotus with my incense raging and Hare Krishna jamming on my Ghetto Blaster, but I’m fully involved in a mindful process where I get to explore the inter workings of my head, while I’m busy chipping away methodically plotting my next flake on a Rubic’s Cube Biface. To the outsider, all they might see is grunting, cursing and sweating, but underneath all the brutal exterior primal noise making and movement, there’s a guy sporting a Saffron Robe ringing the bells in a Tibetan Monastery. The sweetest part of it all is that when I’m done with my meditation, I have something to show for it (usually), and all the cursing and noise might as well translate to Om mani padme hum, because I feel awesome afterwards. While that’s all fine and dandy for me, there are other people who want in, they want to know. Some of them don’t even know they want to know how to knap. My process of coming to learn how to knap was a grueling process. I still have people ask me who taught me how to do it. They assume it had to be learned through some other person and this makes it seem like a very mysterious process. The truth is before I met any one else who knew how to knap, I lived in a place of rumorville and it was always, “I know someone whose Brother’s Uncle is a knapper.” Until you start meeting other people who are into it, learning from them and studying their work, taking their advice, you are still in the dark. Everything Ive learned that aided me, Ive tried to remember, and pass on to make the process of knapping a less than grueling process for anyone I teach. A friend from high school came over randomly not too long ago, and I pulled him into the garage, started showing him some tools, stones and points. After he was done oogling these mysterious items, I explained how it worked. I let him watch me make one, and then when I was done with a couple of big flakes on a biface, and a couple of pressure flakes on a different rock, and a little notch on another point, I handed him a small roughed out palm sized biface
    Zen and the Art of Knapping.

        . I set

    Ringing The Temple Bells In A Saffron Robe. up the platforms and guided him through the stages of pressing off the flakes, using your thigh as the fulcrum, his arm as the lever.  We passed the rock back and forth, Id correct flakes that didn’t work, and abrade, and mark the exact spots where the tool needed to go. Id explain the platform as I went and how much pressure to put on it. I did one big wide easy notch at the corner and guided him as he attempted to duplicate the notch on the other side. Within an hour we had made a pretty convincing dart point. Ive seen business cards and signs that say something like (120 years of combined experience) and I think this is an interesting concept. It’s a way of saying that the times invested amongst the members of a company are greater than the life expectancy of any one of them. With Flint knapping I’m trying to extract the wisdom of the trial and errors not only of my own wisdom, but of the wisdom of the People whose work and videos, and advice and criticisms and techniques I’ve learned through watching them. This means when I teach, the lesson is all of those people’s lessons plus mine which looks like time concentrate. The youngest members doing this have access to more information, more tools and materials and the access to the advice of the elders. They’ll end up passing on the same information at 16 to their friends getting into it that some people took decades to learn through their own trial and error. Even with a head full of ideas and advice, you still have to physically blow up a mountain of bottles. TVs and cobbles to be any good at it, but the more you know up front, the smaller that mountain gets. Once you know the chants and positions, the intuitive gestures of your billet and tine, it’s hardly about making an arrowhead, like it was when you started, but a way to focus, channel your energy, have your own thoughts, invent some new curse words, and find yourself on a mountain  ringing the Temple Bells in a Saffron Robe.
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    Raimondi  and Son: King Notchers!
    TJ Clears a large clear glass spear point for notching.


    Anthony gets ready to notch some fine obsidian.

    When  I was a kid my uncles would hunt arrowheads my cousins and I would usually play and swim we had no interest in arrowheads one time we were walking to the creek and overhang and I found an arrowhead it was rough but pretty good considering the material I was around 9 or 10 I remember asking how it was made they said something about heat and dropping water they said it was dangerous years later I heard about Water Creek Knap-In I went but it was over there was a couple of people still packing up one of them let me watch him take some flakes and sold me a bopper I went to some of the local creeks and beat on some rocks but it didn't go well some more years later I was working about 5 minutes away from the knap-in I said something to my parents about going so they went also I got to see some amazing work and thought I would like to be able to do that my parents bought me the art of Flintknapping by D.C. I read that book and tried a lot then I went to bos darc a man was knapping slabs I watched him and he gave me a couple of slabs I took them home and tried took me awhile to learn how to drive flakes I found some good deals on ebay and bought lots of practice material I had a cousin that was Knapping with he got pretty good but got bored with it I was hooked if I had free time I was either Knapping or reading about it or looking for deals on material and since I was spending so much time Knapping my son was around it and wanted to Knap also at first he didn't have the strength but as time went on he got stronger and tried more as I could afford material. if you have any questions for me or TJ feel free to ask.

     


    Anthony carefully prepares for the notch

    TJ also begins his notch entry prep.


     


    
    notch entry  flakes off side b

    
    TJ enters the long notch with his horse shoe nail.


    carefully chipping one side than flip it over.  

    opening out the notch just a bit. glass is very fragile and is harder to notch that heated flint fort his reason.

    as the notch gets longer the danger of binding the tool and tang snap is an ever increasing hazard.

    TJ starts the entry on the other side to keep symmetry

    TJ must be carful here not to snap the original tang off with palm pressure while working the new notch carefully as well.

    TJ is a young knapper but has great concentration!
     
     
     

    Amazing notch!
     

    
    WORLD CHAPEION NOTCHER OF 2013 Anthony Raimondi

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       Edge to Edge Flaking--Platform Angles and Face Bevels (dwayne@modern-flintknapping.com)


    Edge to Edge Flaking--Platforms Angles and Face Bevel

    In this article I will try to explain how Bill Earnhardt does his edge to edge flaking. This type of flaking is fairly complex so I hope I can explain it in a way that makes sense.

    The biggest challenge with edge to edge flaking is that you are in a constant state of adjustment for the width of the blade. If just one flake comes up short, the whole piece is ruined and you must start all over.

    The two main concerns with edge to edge flaking is the platform angle and the degree of bevel on the face side of the blade where the flake is being removed from. The problem is, as I mentioned, is both of these angles are constantly changing as the blade width changes. I will have pictures to accompany this article showing the difference in degrees of the angle for the longest flake at the widest part of the blade to the shortest flake at the narrow part of the blade.

    The angles being shown are for obsidian, keep in mind different materials will change these angles so you will be have to adjust accordingly.

    I would estimate the angle of platform at between 95-100 degrees for the longest flakes at the widest part of the blade.(picture 1) The degree of the angle decreases to around 85 for the shorter flakes.  (picture 2) So throughout the length of this demonstration piece, we can see a variance in the angle of the platforms by 10-15 degrees. The degree difference could also vary depending on the width and length of the blade, seeing a larger variance with longer wider blades.

    The other angle you must adjust is the bevel on the face of the blade where the flake is being removed. For the longest flakes at the widest part of the blade the degree of angle is around 170 degrees.(in relation to the blade being at 180 at straight up). The majority of this angle is formed in the bottom 1/4 of the blade face which corresponds with the end of the flake so you are actually removing less material at that point to keep the flake from stopping short.(picture 3) The bevel angle will increase up to 180 degrees as the blade width narrows and the flakes become shorter.(picture 4). So here again, we are seeing around a 10 degree difference which could also vary depending on the length and width of the blade.

    For the flakes in between the widest and shortest widths of the blade, both of these angles for the platform and bevel will be some where in between the degrees given above. I can't give you exact angles for each, because they will change for each individual flake, so it will be up to the flintknapper to adjust for each flake. But atleast in this article, I have given you the parameters to work within.

    Picture 5, shows the face of this demo piece and the lengths of flakes as they get longer. This piece is for demostration purposes only, it was not intended to be an actual blade. The last flake was not removed so you could still see the actual angle. 

    I hope this article and pictures have helped and it makes some sort of sense of what I am trying to relay to the reader.

    I have made a video to accompany this article where I show the angles shown in the pictures and I discuss what I am trying to show  in the pictures. That video can be viewed on our YouTube channel and it titled "Edge to Edge Angles". A direct link to the video is   http://www.youtube.com/watch?v=GAmFpSBJLvk&feature=c4-overview&list=UUkAae6MidBwAAzR9GCnprNg

    There are also two other videos of Bill doing edge to edge flaking on the YouTube channel at   http://www.youtube.com/BillEarnhardtKnappin
                                                                        Picture 1


    Picture 2


    Picture 3



    Picture 4


    Picture 5












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    Photo: look volcanic...
by giuliano





    MEETING DANIEL PIERCE
    Ray Harwood



    I had been in contact with Daniel for about 8 months now on Face Book and stuff. Gary had told me that I had met him at the Bakersfield Knap-in but I did not remember. I had been obsidian collecting near Bishop, CA  before but did not know at the time that Daniel lived up there.

    The at one of the 2013 Bakersfield knap-ins Daniel showed up. We all had a great knap-in, in fact despite the Halloween wind gusts and a bit of a chill in the air, it was one of the best at Hart park yet.

    I broke my shoulder a few months before and it never did heal quite right so I have not been able to knap harder stones. Daniel had brought some of the obsidian from up near his house and so he came by my house after the knap-in and I traded him some "muk" and Flint Ridge for his obsidian.

    Daniel is a fine photographer as wheel as flintknapper  jewler, so look for more of his photos here in
    the future.
    Daniel is making quite a name for himself in the Native American art and jewelry circles as well and fetches some good monetary compensation for his art.

    We had a great visit and talked for hours after the knap-in.




    

    Daniel Pierce is a young Native American flintknapper from the Eastern Sierra Nevada.
    Flintknapping was not something he happened upon, it has always been around the area and part of his cultural upbringing.  "No other reason than us being Paiute & Shoshone, Native. Had access to obsidian and that was it. It all began with obsidian". Daniel still knaps flint and his traditional
    obsidian, but that's in the next issue.



    ,













    
    Daniel knapping on TV  . Traditional Native dwelling.

















    HOW LITHIC STONE REALLY
                  REACTS TO FLAKING FORCES  

     
    A LOST ESSAY BY:

                                                                       J. B. SOLLBERGER
    

    
     

                                                              ABSTRACT

     

              This report describes the distortions of lithic stone from the instant of first force contact externally to internally that produce designed fracture and abortions.  Fracture propagation is traced in-continuum from surface deformation and internal particle compression through the events of  1)  The bowl of compression.  2)  The fracture ring crack.  3)  The cone or part of the cone.  4)  The cone flare regression to complete the bulbar aspect.  5)  The six facets formation of a common flake.  6) 

      The forces that guide a fracture front.  7)  The mechanics of fracture abortion.

     

     

                                                            INTRODUCTION

     

              As an amateur archeologist's since the late 1920's I have studied fracture in brittle elastic stone from empirical evidence.  Since the Crabtree years of 1966 onward, I have practiced the art of replicating chipping stone tools.  On reading J. D. Speth (1972), his reply to me was that we did not speak the same language.  Faulkners (1972) dissertation convinced me that our stone must be studied as being a particulate solid – not on the large scale of grain size.  Moffat (1981) made a conclusion that archaeologists must develop their own fracture theory based on the physical sciences because the engineering world did not address archaeological fracture problem.  My text was so guided in development.

     

              Cotterell and Kamminga (1987) should reflect the state of the art on fracture studies in lithic stone.  However, I cannot without serious omissions, find a continuum of their instigations, propagations, and termination, from which they describe THE FORMATION OF FLAKES.  My text should be read not as criticism, but as an attempt to fill some of their omissions on the basis of how my empirical evidence has been developed and tested over a half of a century.

     

              In text, I have argued that Cotterell and Kamminga have badly miss-used their Hertzian fracture concept.  That modern replicators of stone age tools do not reproduce “text book” cones.  I have presented new insights on stone distortions by flaking forces that relate directly to fracture morphology that others have ignored.  On the basis that our stone is elastic, some examples are; Endenters form various shapes of a bowl of compression.   The rim of a bowl of compression locates the ring crack of fracture inception.  A force of secondary compression, set up by bending, influences fracture trajectory and feature formation.


              Cotterell and Kamminga (1988) list sixty nine references.  My question is:  How many of those texts are instructive to archeologists?  Should we mathematically calculate the amount and type of force, the fracture velocity, there stones chipability etc., for each of the perhaps 1000 flakes that may be required to reproduce a fine Eden type point?  Must we consider also Rayleigh force waves when no one understands them to have a functional value in fracture?  How meaningful to archeologists are cantlever beam tests, sawed stone blocks slotted with sawed grooves, clamped to steel tables, compressed to fracture by hydraulics or steel screws.  Does every engineer need to tell us that fracture to instigate, must first find a surface flaw? 

     

              Recent high magnification photographs show our stone to be crowded with flaws and rods and visiculations filled with water to about two percent of the mass weight that can be thermally eliminated.  Must we believe Cotterell and Kamminga (ibid) that only the bipolar flake types are compression force fractures when no archeologist can make chipped stone tools without applying compression to load a flaking platform?

     

              Archeologists - all, have waited and depended on the engineering world to provide us our fracture knowledge.  So, we have an abundance of knowledge that does not apply to our research.  Personally, I am in debt to industrial fracture research.  My test is an effort to separate the chaff from the wheat; to eliminate the extraneous.  To describe the act of fracture from instigation to whatever termination under stone age conditions and to base all topics on empirical evidence.  My story must begin with cone fractures because all flakes by both man and natural forces start as cones or cone parts.  Please note that I did not say – Hertzian Cone fracture.

     

     

                                                              LITHIC STONE

              Our stone is a silica mineral solid whose chemistry and properties has been described by others.  Shepherd (1972) is an excellent reference.  In order to perform precise fractures, the variously named flints, cherts, volcanics, etc, must be free of foreign imperfections and be isotropic in fracture.  Isotropic, means it can be fractured in any direction from a suitable flaking platform.  Above all, true or not, our stone must be considered to be a particulate solid.  A particle must be seen as being smaller than a grain in size and the whole must be uniformly bonded to the same strength.  In the real world, that will not always be true.

     

              Others have determined that various stone types may range from 50 to 500 times stronger in compression than in tension.   The greater strength in compression over tension is the property that makes possible, controlled fracture reduction of a mass into a preconceived form of product.

     

              Fracture instigates in practical terms, only across a surface where a tensional stress has increased to exceed the stones elastic strength.  Fracture propagates below that surface as tension extends deeper into the stone and increases to exceed the critical level of particle layers in-depth.  Therefore, fracture extends over a period of time and as we will see later, its velocity is subject to increases and decreases according to volume changes just beyond the fracture front.

     

     

                                                             

                                         THE BOWL OF COMPRESSION

     

              Cotterell and Kamminga (1987: Figure 4) do not recognize a bowl of compression in THE FORMATION OF FLAKES.   In their discussion and illustrations, they show no deformation of either the percusser tool nor the spot loaded in the mass.  A bowl of compression was reported by Sollberger (1981:  13-15).  The bowl of compression (bc) is important to fracture studies.  It is particularly important to fracture interpretations even though its presence in form is limited by the withdrawing of flaking force.  The bc does a number of things.  It determines the radius of the ring crack of instigation for cones and flakes.  The bc diameter to its rim at the instant of ring crack inception in relation to its depth at that instant, determines the diffuseness or saliency of the bulb of force fracture formation on flakes and blades.  Other factors may also apply.

     

              On the reality of the bowl of compression:  It is common language among flintknappers to say:  The ring crack opens just outside of the diameter of force contact.  Turner, et al (1967) state:  “the fracture ring crack circle opens in a field of tension at a 12-20% greater diameter than the diameter of force contact”.  Those references must certainly refer to a bowl of compression, forms differently according to flaking platform configuration and location.

     

                      

                                         HERTZIAN CONES AND NON HERTZIAN

     

              Hertzian cones were named after Hertz (1896).  Cotterell and Kamminga (1987) still maintain that cone flare angles are about 136 degrees and Hertzian cones represent the initiation phase or proximal ends of conchoidal flakes.  I argue here that the term Hertzian is wrongly used because that term to be correct must conform to the rigid specifications for Hertzian cone fracture which are found in Speth, (1972) and Faulkner (1972).  One must deviate from vertical to the spot loaded, from well inside of the outer free mass face, and add an outer force component to the Hertzian line of applied force, in order to form the force blub of flakes and blades. 

    Non Hertzian cones are the ones made by natural forces and by stone age man over the past million years.  They do not flare as greatly as Hertzian cone fractures nor is their maximum fracture depth possible limited to about three times the radius of force contact.  Hertzian loading and the depth of produced face tend to be much straighter than the marked convexity on the bulbar length of conchoidal flakes.  That length convexity on common cones is the direct result of the outward force cracking open the negative cone cavity of the mass which is a prior fact to be accomplished for converting cones to conchoidal fractures.

     

    I assert here that the mechanics of conchoidal fracture are so different from flakes and blades that they should be considered to be only one form of flaking.

     

              With hammer stones, pointed Brandon type English blade making hammers, and various weights of steel sledge hammers I have made dozens and dozens of cone fractures into masses of flints and chert and retrieved them for accurate measuring.  The maximum flare angle that can be made in thick stone is not as great as 136 degrees nor 140 degrees as cited by Moffat (1981:201).  It is only 120 degrees and smaller.  Return now to Cotterell and Kamminga (ibid: 685) where they cite the cone fracture diameter to be “about one and a half times that of the ring crack”.  In the real world of stone knapping as we shall see, that citation is wrong.  Please refer to Figure 1 herein. 

     

              Other problems in our literature regarding cone fractures in the real world of execution are, that no one reports the common occurrence of biangular faces on both cones and flakes.  Archeologists do not recognize that cone flare angle can be regulated to form between about 67 degrees and 120 degrees by predetermining the diameter and depth of the bowl of compression by the size and hardness of force contact from the percusser tool.  It is not recognized that cones in flakes are not Hertzian but are common asymmetrical cones of many divergent forms which will be discussed following what I term the text book form drawn as Figure 1.A.  On Figure 1, letters dfc represent the diameter of force contact.  Letters mdp represent maximum depth possible.  Flare angles are noted in numerals.  A, is drawn deeper that text book specifications while 3 and C, are drawn to scale.

     

              Cone Figure 1.3, has a flare angle of 113 degrees which is a significant 22 degrees below the conventional 136 degrees.  The flare angle of cone C, is 67 degrees which is 68 degrees below the angle that everyone quotes everyone else as being correct for Hertzian cones.  The ring crack diameter of C is 1.0 mm.  The depth of fracture if 9.0 mm, which is six times the maximum text book depth for Hertzian fracture.  Cone 3, has a ring crack diameter of 10 mm and a vertical depth of 23.5 mm.  It had greater depth which I lost in retrieving it from the mass.  However, the text book formula of depth being limited to about one and a half times the diameter of force contact is clearly wrong.  The length of the face between the platform surface and the far edge of retrieval from the mass is 43.0 mm which is 28.0 mm in excess of 1 ½ contact diameter. 

     

    In discussion on Hertzian loading, I find that the smallest cone flare angle can be made only with an iron hammer that has been filed to a sharp point.  The largest flare angles result from ten pound three inch diameter sledge hammers.  Archeologists should be interested in the cones produced by past and present stone workers made by hammer stones of the real world.  They will then find that a vast majority of cone fractures have flare angles between 120 degrees and 80 degrees. 

     

     

                                 CONES BY NATURAL FORCES

     

    Natural forces have made cones and flakes by uncountable millions.  The attributes of those cones are identical to man-made cones.  No one can distinguish between percussion and pressure cones.  Figure 2 is a typical example.  The mass was found on a river gravel bar.  My first strike for a flake blank caused the old water stained fracture to pop off and expose the upper part of a cone made by natural forces.  Its ring crack diameter is 10.0 mm.  The cone flare angle is 80 degrees.  The exposed depth is 8.0 but the crack extends deeper.  The only conclusion possible is that the text book specifications for 136 degree cone flare angles is incorrect.

     

    Let’s pause briefly from presenting fracture data from nature and modern flint workers.  I have shown you that the text book specifications for Hertzian cone fractures cannot be replicated by natural forces or todays flint workers.  My question is:  Am I the only one between Hertz (1896) and Cotterell and Kamminga (1897) to make and measure cone fractures?  If others have done so, where are their reports?

     

    Our stone has long been described as being a brittle elastic solid.  Our percussers and pressure flaking tools have long been described as being endentars.  Why then, when such flaking tools instigate the fractures in full 360 degree circles, am I the only one to report that a bowl of compression, is endented into the stone surface?  Past fracture reports all say that ring crack arcs or circles instigate in a major surface flaw just outside of the spot of force contact.  Why not say that surface flaws are always plentiful and that the rim of the bowl of compression is the line where tension first exceeds the stones elastic strength?

     

                   

                                                  BI-ANGULAR CONES

     

              I have search archeological literature for the phenomenon of bi-angular cone fractures (Figure 4) and have found neither illustrations nor discussions for these common artifacts.  Figure 4, A-3, are prehistoric Indian made flakes.  A, has a bi-angular cone whereas 3 has a 340 degree ring crack below which is a normal, non-Hertzian cone.  Figure 4, A is from a Bell County, Texas site.  Flake B, is from a site near Uvalde, Texas.  For flake A as I found it, the remaining flaking platform surface is marked with pencil lines.  The ring crack diameter is 1.2 mm.  The upper cone-half flares to 84 degrees.  The lower cone half forms an apex angle of 30 degrees.  That is the lower face lacks only 30 degrees from being a true cylinder.  The eye can clearly see its fracture extending down into the flake mass.   The angle of applied force is estimated to be 45 degrees from the platform surface.  The measure of cone fracture depth is 28 mm.   

     

              Figure 4, -B, has a 340 degree ring crack.  The cone flare angle is 88 degrees.  Cone depth at maximum flare is 12.0 mm.  The ring crack diameter is 3.75 mm.  The angle of the applied force was not vertical to the platform surface but nearly so because the ring crack lacks 25 degrees being a full circle.  Flake B is 129 mm long by 73 mm wide by 26 thick.

     

              Figure 5 is a bi-angular cone in top view A, and profile B.  I made this cone with an English type of iron blade making hammer whose tip was filed to a point.   His five pound hammer was delivered with all of my arm strength.  The core mass was then flaked away from the cone as shown.  The ring crack diameter is 2.0 mm.  The upper cone flare is 79 degrees, to a depth of 19 mm.  That initial flare angle reduced drastically and continued as a cone fracture an additional 26.7 mm before decaying in the mass.  Using Speth (1972) as referenced by Cotterell and Kamminga (1987), the maximum depth attainable should be 1 ½ times the ring crack diameter which is 3.0 mm.  Instead, the cone fracture is 47.2 mm deep.  Question:  Am I the only archeologist who has ever made cones and exposed them for measuring?

     

     

                 THE WHY OF BI-ANGULAR OR TWO FACED CONES

     

              Under Hertzian loading specifications single faced cones are fractured but only when the mass outside of the spot loaded is sufficient to provide uniform symmetrical force transfer into the mass.  For example, a hemispherical mass with the North Pole being the spot loaded by compression.  The convex-convex surface provides a fairly constant resistance volume to the flaring expansion of cone fracture propagation but only to a certain depth.  At the depth the fractures front is opposed by a suddenly greater resistance of mass distortion outside of the fracture front.  That greater outside volume has a greater resistance to being distorted, which causes the cone fracture to reduce its flare angle quickly to a lesser angle as I illustrate on Figures 4 and 5.

     

     

      

     

      

     

                ON PUNCHING OUT A CONE FREE OF THE MASS

     

    On reading Speth (1972) or Faulkner (1972), we read that cone fractures cannot penetrate a thick mass deeper than about three times the radius of force contact but, many refer to cones punched out of thin sheet or plate glass.  On thick glass or stone, it is said that at a certain depth the primary cone ceases to propagate regardless of the amount of load or flaking force addition.  I can find no reference to cite which provides the mechanics for why cones can be punched out of thin plate but not thick.   I offer the following:  Hook’s Law of continuum distortion applies:  At the on-set of force loading the spot area of force contact deflates that spot into a shallow bowl which I have named the bowl-of-compression.  The bowl of compression has a rim where it joins the flat surface.  Prior to the instant of fracture, the particles of the mass below the lower face of the bowl of compression will be stressed in compression to a dished bottom and cone form not defined by fracture.  The intensity of distortion on these particles varies according to the various depth of the bowl of compression below the pre-stressed surface. 

     

    When the bowl depth places its rim in critical tension, fracture forms the ring crack face.  The ring crack face depth is limited by the flare of particle compression below in its path of propagation.   The fracture then turns outward to define in fracture, the pre-established cone in compression.  The cone fracture will continue in propagation as long as the force maintains a critical value of compression below the circle of the fracture front.  As the freed height of the cone lengthens, the cone diameter between the bowl of compression and the fracture front expands under Hook’s Law.  That diameter increase around the fracture front will press the cone volume against the mass volume thereby closing the crack faces together to prevent any further fracture unless the bottom of the cone of compression has began to distort the under face (surface) outward.  If that happens, it will open the crack faces and allow the cone to be pushed out clear of the mass.  When a mass thickness is such that its lower face cannot be bulged outward by the hemispherical central front of an approaching cone of compression, that thickness does provide a maximum debth for cone fracture penetration.  That limitation is certainly not the text book statement.

     

    My data on Hertzian loading and cone fracture proves that our text books are wrong for archeological studies on Stone Age fracture.  You cannot produce cone fractures to the metrics of text book specifications.  You cannot produce small radium ring cracks with larger radius tool contacts.  My concept of, bowl-of-compression, is proven by the cone fracture metrics given.

     

     

     

     

                      HOW AND WHY FLAKES DIFFER FROM CONES

     

    Cone fractures develop their major amount of critical tension from the mass side around the fracture front.  Cone volumes are force distorted downward only, within their negative fractured cavities.  Cones become flakes when starting at the ring crack faces, the mass cavity is opened by new fractures.  The continuum of these mechanical events are described from Figure 6.

     

    Figure 6 illustrates a typical, common flake.  Note the following:  The angle of applied force is directed towards the lower middle of the mass dorsal face.  The bowl-of-compression, its rim, and deflation below the pre-stressed position, all indicate that the flaking load is in-place.  The profile shows fracture accomplished, down to just below line BC which is bulbar formation completed.  Line MBE, marks the maximum depth of bulbar expansion which is the cone fracture feature.  Note that the cone crack dies before reaching the dorsal face.  It dies because the triangle of mass above the cone fracture was too thin and weak in that small volume (too close to outer free face).

     

    The ventral face view shows that a common flake develops six facial facets not including the transition face that surrounds the bulbar protrusion.  Starting at the bottom of the ring crack face, only the cone face is fractured down to short of line MBE.  That length allows the angled applied force to start an added distortion to that freed Length – outwards.  The outward distortion provides two lines of critical tension to open two new fractures.  These two progress from the ring crack face outwards toward establishing the upper width of a flake.  They each also propagate downward and outward as a transitional curve from the cone face.  Faces 3 and 3, are tear fractures because they are above and outside of the cone of compression.  As the flakes lateral edges lengthen downward, the outward directed force begins to widen the fracture crack.  That force distortion starts shifting tension development from the mass side of the cone fracture front, to greatest on the cone side.  That shift is completed along line MBE which technically, ends the cone fracture aspect.  The cone fracture ceases to increase its flare radius and starts Figure 6: face 5 as bulbar flare reduction.  Fracture advance down face 5 plus the lengthening of faces 3 and 3 down the flakes lateral margins, opens the fracture races between the mass and the flake at line BC.  Line 3C marks the end of bulbar regression as well as being the arced line where fractures 3 and 3 join the start of face 4.  The joining of faces 3 and 3 with face 5 places all three for the first time into a single united fracture front cross the full width of the flake which further widens the crack faces.  That widening stops all bulbar regression and transitions the thinning of the flake from a dorsal direction to downward as the dashed trajectory shown on edge-view of Figure 6.  Face 6, the dashed projection, can take one of several different trajectories by manipulation the direction of critical tension formation below the crack front to be into the flake or into the mass.  The details are as follows.

     

     

                         ON THE ACT AND PROPOGATION OF FRACTURE

     

    From Figure 5 the mechanics of the first five stages of flake facial formation have been described.  Bulbar regression was completed to start face 6.  On Figure 7, face 6 fracture has been arrested in propagation in order to detail the mass distortions that are the act of fracture along the continuous fracture front from margin to margin of the flake.  The following conditions are in-place in continuum:  The flake volume if fully charged in compression down to letters NN which indicate neutral stress in the mass and flake.  The three pronged arrow-C, represent the greatest advance of the compression front (force wave).  Note that compression is spreading into the mass directly below the fracture trajectory.  Note that the angle of applied force on the flaking platform is widening the fracture gap.  That widening the bending which forms Secondary Compression – SC, on the flakes dorsal face (See Sollberger 1986:101-105).  Note that the mass is stress free – N, down to just above the fracture front because the passage of fracture has relieved the upper mass of stress.  Now, note the circle drawn half in the mass and half in the flake.  This circle is the fracture process zone that follows the advance of the compression front.

     

    The stresses in the process zone are as follows.  On the mass side, the particles being split are distorting downward because of the flaking load on the platform.  They are resisting outward tensional pull inward and upwards in the mass.  As they split, tension is release inward and upward of the mass face.

     

    Looking now at the process zone in the flake, the three pronged arrow shows compression invading the mass below the fracture crack front.  The particles are being stressed downward and dorsally by the outward tensional pull of opening the crack front in continuum of fracture propagation.  The mass side of a fracture front is constantly being stress-relieved by fracture propagation while the flake side at and below, is constantly being charged in compression.

     

     

                                     ON GUIDING A FRACTURE

     

    Cotterell and Kamminga (1987:694) tell us that the fracture time interval is measured in milliseconds.  That it is impossible for a person to manipulate the indenter in such a short time.  They and others have largely looked at externals such as applied force angles and outer core face geometry.  In this report, my focus is on the internal stress developments and their effects on the fracture front.  I have described how cone flare can be regulated within reasonable tolerances.  How force bulb formations expand and regress in fracture radius.  That typical flakes have six discrete facial formations that are defined from inside the core to outside.  The act-of-fracture has been detailed.  Therein, I said that compression below a fracture front was constantly invading the mass from just below the approaching fracture front.  Controlling that invasion (Figure 7) starting at line BC – Figure 6, can produce the following results.

     

    When the freed length is minimally widening the fracture gap crack front, critical tension develops primarily in the mass at and below the crack front which produces concave flake length.  When freed length is moderately widening the crack front, more tension is shifted to the flake side at and below the crack front to produce a straight fracture trajectory.

     

    When the freed length acts as an outward pulling lever across the crack front, still more critical tension shifts to the flake side which guides the flake length convex.  For full length ventral face convexity, I refer you back to Figure 3, conchoidal flake formations.

     

              The angle of exterior applied force is not the whole story.  The leverage action on freed length of a flake at the crack front is the prime mover for fracture trajectory.   Core rotation and deflection changes the angle of applied force within the fracture time interval.  Flintknappers compensate for trajectory control by varying the degree of rotation and deflection with differing holding and support systems.  The action within the process zone is significantly altered by whether or not the flake is bending or buckling between the applied load and the fracture front.  See Sollberger 1985 and 1986.

     

              I turn now to some specific flake types or categories.

     

     

                                                      CONCHOIDAL FLAKES

     

              Before fracture analysis by archeologists, flints were described as being stones that broke with a conchoidal fracture. Conchoidal fractures means being in the shape of one face of a mussel or clam shell.  Cotterell and Kamminga (1987:675) say, “despite popular belief, flakes are not all of the conchoidal variety”.   Those authors describe a “bending flake” as being not conchoidal because “they have no force-bulb formation.”  Their use of the term conchoidal includes specialized cores and flakes such as polyhedral core blades.  On some of those blades the entire bulbar formation covers less than one twentieth part of the whole face.  Most mussel and clam shells have a totally “bulbar” surface.   So, a fuller description of the mechanics of conchoidal flaking seems to be in order.

     

              Figure 3 illustrates two examples of true conchoidal flakes.  Conchoidl fractures used as tools, are also called fan scrapers, ulu knives, squaw knives, and side-struck flakes.  The in-common attributes are that they are struck from flat faced thick edged tabular cores with largely little or no platform preparation.  Therefore, their dorsal faces are likely, cortex covered.  Their width is generally greater than length (Figure 3) because the wide straight junction of the platform face to the core face minimize and delays the outward opening of the fracture crack below the upper surface. Consequently, the bulbar form frees much wider and deeper before bulbar regression can start.  (Please review Figure 6: line MBE, and the shifting of major tension from the mass to the flake side of the fracture front).

     

              Conchoidal flakes are an intermediate form between cones and designed flakes.  Those such as Figure 3 are to be avoided because they ruin the process of core preparation for flake blanks and or bifacing.  The expression that flints break with a conchoidal fracture is grossly over used.   I have followed wheel ditching machines for miles spewing out soft limestone conchoidal flakes at the rate of several hundred per minute.  Regarding Figure 3 your eye should tell you that the greater than 90 degree hinged terminations formed because the compression value beyond the fracture front dropped too low.  That the fracture type change from compression-led to fracture-in-bending.  The extreme length width convexity tells you that early on, fracture supporting tension was shifted from the mass side to the flake side in the fracture process zone.  The undulation ripples starting above maximum cone flare tell you that the fracture velocity was too low relative to a decelerating compression front.  Probably, all of the above was enhanced by core rotation because of the lack of sufficient anvil support.

     

              Figure 3, upper, the biangular formation.  The angle of applied force was directed to obtain greatly longer fracture.  The core mass was light in weight relative to the weight and velocity of the percusser.  The cone face was being defined by fracture but the core mass quite suddenly was deflected and rotated.  The result being a sudden shift of compression propagation from in to the mass to away from the mass.  The result was bulbar regression became an angle.

     

     

              BENDING TYPE FRACTURE VERSUS COMPRESSION-LED FRACTURE

     

              Cotterell and Kamminga (1897: 675; 689-690; figure 4 and Figure 12) describe a new flake type which they term the Bending Type.  Their description is that bending type flakes are not “Hertzian” because they have no bulbar formation.  They describe a classic bending type as being “waisted” in fracture initiation.  In their words the recognition of bending flakes is long overdue.  Their Figure 12 ideal includes a long flake length with cross-sections so their discussion is not limited to an initiation stage.  Their error in naming bending flakes is confusion between what is bending, and what is particle volume distortions by a load of flaking force.  Their over-all error is the miss-use of Hertzian loading specifications by combining cone fractures and flake fractures into one and the same thing.  I have already provided the mechanics for their separation. 

     

              First, fracture-in-bending, requires that both the upper and under face of a nucleus start bending concomitantly.  Bending places the inside of the bow in compression while placing the outer convex surface in tension until fracture inception occurs (Sollberger 1981:1986).   The line of fracture will be essentially a straight line along the crest of the bend.  The authors (ibid) inception line is a uniform radius formed by a non-Hertzian bowl of compression the rim of which is greatly more remote from the diameter of force contact than Hertzian loading. 

     

    Explanation:         

     

              To be Hertzian, the load must be vertical to the surface well inside of any outer free face.  The loaded spot is punched down to form a rim around the spot.  There is no surface particle compression outside of the bowl rim.  When the rim surface exceeds the stones elastic strength, the result is a 360 degree Hertzian fracture face of inception.  Violation of Hertzian is to load a spot near an outer free surface so that a symmetrical cone of compression cannot form.  Then, whether or not the angle of applied force is vertical, directed inward or outwards of the platform surface only a part cone can be fracture defined.  Violation of Hertzian loading to on-the-edge, or closely behind-the-edge, commonly distorts the nucleus in compression outside of the spot of force contact a considerable distance across a platform surface.  That distance to inception increases as bowl-of-compression distortion as long as the wedge of nucleus distortion between the platform surface and the outer face of the internal undefined by fracture cone of compression are in distortion as a unit.  When the surface distortion arc radius stabilizes and ceases to increase, that extended bowl rim builds to a critical tension for ring crack fracture inception.  That face depth continues until it is turned by is joining the outer face of the internal primary force cone of compression flare.

     

              Please refer back to Figure 7; Line MBE which describes cone flare and bulbar regression.  When a deep lipped face of inception intersects the cone flare above line MBE, both cone fracture flare and bulbar regression are defined on deeply lipped flakes.  When the face of instigation meets the cone of compression below line MBE, only bulbar regression is defined by fracture.  That intersection is always above Figure 7; line BC.

     

              My photographs are honest, not idealized.  Figure 8; top row, are heavily lipped above clearly defined cone flare and bulbar regression.  Note that upper right is also “waisted”.  Figure 8; lower row all have bulbar regression thinning as just above Figure 7; line BC.

     

              The idealized flake drawn by Cotterell and Kamminga (1987; Figure 12) is a compression-led fracture on which the initiation crack face meets the inner cone of compression flare volume between my Figure 7; lines MBE and BC.  Therefore, only the lower part of bulbar regression is defined by fracture.  Those authors (ibid) say no blub was formed because they do not understand bulbar conversion mechanics in the continuum of fracture propagation.

     

              Lipped flakes most commonly form because the striking force contacts thin edges such as in bifacing.  Billets are most commonly used to prevent crushing those thin edges.  The edge indentation takes the form of a new moon (a crescent).  Both the upper and under faces are distorted locally.  The rim of that bowl of compression can be 10 mm. beyond the line of force contact.  Fracture instigation opens a deep arced face.   When that lipped face reaches the outer face of the internal cone of compression, the fracture is turned to be compression-led as described under flake length.  Fracture-in-bending always propagates towards the nearest outer free face of a mass.  It would be a mistake to adopt a, ending type flake, into archeological fracture mechanics.

     

     

                                            HINGE FRACTURES

     

              Cotterell and Kamminga (1987:705) write “more needs to be known about the mechanics of hinge fracture”.  Within the mechanics of fracture as presented herein, there is little to be learned about hinge fractures that is not known.  A hinge fracture is a 90 degree or more fracture turn from an established fracture trajectory towards the nearest outer free face of the mass being flaked.  Flintknappers commonly produce flake terminations where the hinge rolls a full 180 degrees (Figure 9).  Hinge terminations are intentional of some blade cores.  They are also by intent in producing flat faced bifaces where the individual flakes are called diving flakes.

     

              All hinges develop because the particle compression value just beyond the fracture front is suddenly dropped below the value needed to maintain the original fracture trajectory.  With practice a Flintknapper can produce hinges at will.  The mechanics are as follows.

     

              Hold a core by hand to allow some rotation and deflection by the compresser hammer strike.  Make the strike just strong enough for the fracture to reach the desired length.  Then, core deflection stops the original trajectory.   Core rotation hinges the angle of applied force to be drastically outward.  With the core now unloading itself of compression, the fracture type changes from compression-led, to fracture-in-bending to form the 90 degree roll towards the near outer surface.  As the fracture approaches the free surface, the bend by the outward flaking force sets up a stronger Secondary Compression (Sollberger 1986) which forms a second turn downward in order for the hinge to be freed from the mass.

     

              The 180 degree rolled hinge differs in that the flaking tool maintains a too low particle compression in the flake long enough to allow a stronger secondary compression to develop and the flaking tool still has a minor downward compression in the flake as the fracture crack opens from outward bending of the flake.  That combination of forces causes the first 90 degree roll to turn upward and become a 180 degree roll.  The height of the upward turn is limited by the width of the crack opened by outward bending of the flakes freed length.  When the flaking tool force closes that space, the fracture becomes a pure form of fracture-in-bending.  The final termination thru the dorsal face of the mass being the same as the 90 degree hinge roll.

     

              In flake and blade making, a prior hinge causes all flakes following to hinge also.  That is because the first hinge adds thickness to later ones at that length to increase their particle volume.  That added volume requires more time to reach a compression value to lead the following fracture but the striking force cannot wait.  It continues to bend the freed length away from the mass which forms another hinge as described above.

     

              Hinges also form when the percusser bounces up and off of the flaking platform.  That loss of force unloads the compression below the fracture front which stops the primary fracture.  The bounced hammer holds the flake bend in-place long enough for the hinge to form.  Great numbers of hinges are formed when the flake, blade or fluting channel flake buckle breaks between the flaking tool and the compression-front.

     

              Diving flakes, called also, super biface thinning flakes, have hinged terminations. 

    They can change a biface cross section from convex convex, to concave concave.  That is the perimeter edges can be thicker than the central face.  The mechanics are, start the fracture from a small flaking platform where the flake will widen and thicken as it lengthens use a light horn billet with just enough force to carry the fracture to or slightly beyond the biface mid width.  The increasing particle volume over length reduces the compression value at that length to stop the primary fracture.  The outward element of primary force converts the freed length into a lever to produce the hinge roll.  Secondary compression (Sollberger 1986) in the dorsal face determines the final fracture form to termination.

     

              In this reply to Cotterell and Kamminga (ibid: 705), there is no relationship in hinge fractures to flaking tool types.  The flakes lineal edges can be feathered, thick or mixed.   The hinge roll width (not particle can start from either flat or convex ventral faces.  Figure 3 herein clearly shows a fully convex flake in width and length terminated by hinge fracture.  Figure 9 illustrates a rectangular flat faced core with a hinged flake removed from its negative cavity.  There is nothing of significance unknown about the mechanics of hinge fractures.

     

     

                     THE MECHANICS OF UNDULATION FRACTURE

     

              The Formation of Flakes cannot be fully detailed on the mechanics of applied force on the basis of inception, propagation, and terminations, as Cotterell and Kamminga (l987) have done.  The continuum of compression advance thru those three stages is three dimensional and fracture feature formations must be related to nucleus support types, nucleus other free face geometry, as well as acceleration and decelerations of the fracture front.

     

              There are two principle varieties of undulations that result from two causes.  The common variety is Figure 10: A.  The unrecognized variety is Figure 10: B.

     

    Figure 10: A variety is the result of fracture velocity loss caused by an increased particle volume on the dorsal face surface such as a high ridge left by a bifacing flake removal.  The force conditions are:  The applied force compressed the flaking platform to start the compression propagation into the stone.  The following fracture inception opened a deep lipped face below which a diffuse bulbar formation opened.  The compression front at 40 mm length slowed its propagation in order to fill the volume added by the dorsal face ridge.  The decelerating compression front required a time interval to regain its value while filling the added volume.  In doing so, compression also invaded the core mass which required that the closely following fracture width to turn into the mass and free the flake to the bottom of the undulation valley.  Meanwhile, the compression front had accelerated because it had reached the reduced volume beyond the thick ridge.  That acceleration of compression front allowed the outward applied force to increase the leverage on the flake length to pull the fracture out of the valley because the outward bending of the flake length from the flaking platform was not decelerated as was the compression front. 

     

              With the flaking load, the rate of compression, and following tension, all resynchronized together, the fracture continued to the preform tip.  I will add that had the resynchronization not occurred in time, the undulation would have divided the preform by outrepasse, reverse hinge, or overshot fracture all of which are the same thing.

     

              Figure 10: B-left, illustrates a negative flake scar which is free of compression rings and undulations.  I made the preform face free of humps, flat spots, and prominent bifacing flake scar ridges.  Also, the fracture length propagation was compatible to the rate of outward leverage by the fluting tool.  I commonly produce such flutes on both faces when the preform is perfectly contoured.

     

              Figure 10: B right, illustrates an undulation for which the mechanics has not been recognized or described.  You can see that its valley cut thru the right lateral margin so that the flake contains a part of the opposite face of the preform.  Figure 10:  B undulation is a very severe form of a very common occurrence on long flute flakes, blades, and common flakes.  This variety can be identified on the basis of their close proximity to just below bulbar regression where the first five fracture facets are united into a common fracture front.

     

              The cause for this undulation is that the force load on the flaking platform lacked a sufficient outward leverage on the then-freed-length to shift a sufficient amount of tension from the core side to the flake side of the fracture process zone.  However, length propagation into the valley increased the mechanical advantage of freed length to pull the undulation back up to the flakes designed thickness.   All forms of undulation are the early stage of outrepasse.   Outrepasse occurs when the major tensional development remains in the mass side or a fracture front.

     

     

       PLUNGING FRACTURE ARREST FOLLOWED by a FINIAL EXTENSTION

     

              Cotterell and Kamminga (1987: 701) tell us that plunging fracture is caused by the end of the core.  No mechanical explanation is provided other than reference to Crabtree.  Not true.  Students of fluted projectile points often term plunging, a reverse hinge fracture.  Such frequently occur in the proximal end of a preform.  Plunging is a long radius outrepasse.  It is the result of a strong compression front spreading into the mass below the fracture front as a result of insufficient outward leverage by the reed length of the flake.  Plunging can be arrested to become an undulation (Figure 10), or it can be turned downward as per Figure 11.

     

              Figure 11 illustrates a full length unbroken channel scar on which the plunging turn turned again short of the rear face.  The channel flake (left) has a deep lipped ring crack, a very low bulbar profile.  The flake certainly was not by fracture-in-bending.  The channel flake did not shorten the original preform length.  Impossible?

     

              Well, such are not uncommon to me.  When the preform is clamped vertical to an immovable integral to the clamp tip support board (Sollberger, 1985) many abortions are prevented.

     

              Tip support prevented the inward turn from being completed through the rear face.  Tip support prevented distal end bending rearward by the flaking force and the out-leverage of the flake length.  Lineal edge clamping provided for no rotation or deflection of the core place.  The lever force, forty to one, took the advantage that flints may be fifty to five hundred times stronger in compression than in tension.  That’s saying that both ends of the core had elevated strength at the instant of fracture inception; then when the fracture made its turn towards the rear face. That face was strong enough to allow the outward leverage by the now longer flake length, to shift critical tension over to the flake side of the fracture process zone.  From that shifting, the fracture continued and intersected the ground preform tip.   From Figure 11, you can see that the distal end of the flake is 5.5 mm thick and the distal end of the core piece is only 2.0 mm thick.  The plunge turn started 23 mm above the distal end.

     

              Those who relate any anvil support to bipolar fracture consider Figure 11.  The prepared platform was the same size as the tip resting on the tip support board.  Both ends were loaded in compression equally and simultaneously.  So why does fracture always instigate proximally?  The answer is that the volume lateral to and behind the flaking platform were outside of the cone flare of compression deflation.  The more acute angled tip end was completely inside of the cone flare distally, therefore no surface for a critical tension to develop.  So, the entire preform volume was loaded between the two cones.  The full length fracture had to invade partical compession full length.  Review – Figure 7.

     

                                                                    

                                                              FINIALS

     

              Cotterell and Kamminga (1987: 701-705, Figure 4) describe finials as fractures that have turned away from the initiation face to create a thin and often fragile extension to the flake ending.  They describe these endings in terms of inflexed (down), reflexed (up-turn), and pseudo bifurcation.   Lenoir (l975) called them languette or tongue fractures.   Faulkner (19847: 328) called simple bending terminations hang nails.  Sollberger (1985: 101-1405) described the mechanics for finial extensions.   More can be said on the mechanics of finials that Cotterell and Kamminga provide.

     

              Their term pseudo bifurcation, means false branching.  Contrary to authors (ibid: Figure 4), fracture in bending makes at times, true branching’s that free whole unbroken pieces as per Sollberger (l986:  Figure 3).  Finials do not necessarily form at flake endings as described above.  They occur as most all snap breaks and hinged forms (Sollberger 1986:  Fires 1-2-3).  Those long thin extensions are not confined to flake endings.  For example, see one on the nucleus herein Figure 11: right.

     

              Drawings are teaching aids and should be technically correct.  The authors (ibid: Figure 4) step fracture (a) cannot start its dorsal turn from the very end of the primary fracture as a square turn.  It must be a rolling hinge.  Its final end must also roll because of secondary compression.  Step (b) must also terminate as a roll because of SC.

     

     

     

     

                                                      DISCUSSION

     

              Most fractures are completed in less than a millisecond over time.  So, how can one be sure about such things as, bowl of compression?  Be practical.  Use a synthetic sponge.  Lay it on a table.  Use a pencil as an indenter.  Push in slowly and release slowly from all surfaces corners and edges.  You can observe and analyze all shape deformations.  Compression will flatten the round holes.  Tension will elongate the holes towards the stress source.  Simple bends will do the same but on opposite faces of the bend.

     

              To check outward displacement of a freed length being responsible for force bulb conversion, take a half round length of paper, cardboard, sheet metal or pipe.  Secure one end.  Apply a down and out force to the free end.  When the bending displacement starts, you can see the radius of the bend increase towards flat across.  As the bend increases on pipe for example, the compression in the outside of the bend changes into tensile stress which thins that wall thickness.  Conversely, the inside wall thickness becomes thicker.  The originally round shape becomes a wide oval between the inner and outer faces.  Pipes or solids, it makes no difference.  Your micrometer will prove it.  Such simple demonstrations prove the force of secondary compression, the shifting of compression from the mass side to the flake side of a fracture front and, the redistribution of flaking compression from cones to bulbs, to flake lateral flatness.

     

     

              My text has been accumulative.  Refer backwards and forward.

     

     

     

                               TERMINOLOGY

     

     

    Bowl of Compression,  bc, is the surface distortion made by flaking force contact.

     

    Rim of the bowl of compression, is the arc or circle crest at the instant of fracture inception.

     

    Secondary compression, is the particle volume placed in compression by bending.

     

    Flake, is a piece that is usually wider than thick that has a bulbar formation in whole or in part at the proximal end.

     

    Shatter refers to multiple flakes, broken pieces, etc. without force bulbs.

     

    Compression-led fracture, includes all flake types.

     

    Fracture process zone, is the layer(s) of particles being fractured.  The crack-front propagation zone.

     

    Outward leverage is a fracture directional control in the process zone.

     

    Fracture crack front is the layer of particles next to be fractured.

     

    Cone fracture, is in the shape of a cone.

     

    Force bulb, is a fracture form on which the upper one part ceases its outward flare to a reducing radius at the on-set of outward distortion of the then-freed length.

     

    Tear fracture(s), are the faces outside of the flare angle of effective particle compression of force bulb formations.

     

    Bending fractures, are the result of concomitant bending of both faces of  nucleus or flake to a critical tension.  The fracture propagates towards the nearest opposite face.

     

    Fracture, is the formation of two faces within a solid as a progression below a surface.

     

     

                                                          LIST OF FIGURES

     

     

    Figure 1    Hertzian, versus Stone Age cones

     

    Figure 2    A cone made by natural forces

     

    Figure 3    Conchoidal flakes

     

    Figure 4    Two prehistoric Indian flakes – Compare cone types

     

    Figure 5    Two views of a biangular one

     

    Figure 6    The six fracture faces of a common flake

     

    Figure 7    Mechanics of fracture:  Act of & Trajectory

     

    Figure 8    Lipped, versus bending flake mechanics

     

    Figure 9    Hinge fractures.


    Figure 10 Undulations, two categories

     

    Figure 11 Plunging fracture, arrested

     

     

     

     

                     HOW LITHIC STONE REALLY REACTS TO FLAKING FORCES  

     

                                                                       J. B. SOLLBERGER

     

                                                              ABSTRACT

     

              This report describes the distortions of lithic stone from the instant of first force contact externally to internally that produce designed fracture and abortions.  Fracture propagation is traced in-continuum from surface deformation and internal particle compression through the events of  1)  The bowl of compression.  2)  The fracture ring crack.  3)  The cone or part of the cone.  4)  The cone flare regression to complete the bulbar aspect.  5)  The six facets formation of a common flake.  6) 

      The forces that guide a fracture front.  7)  The mechanics of fracture abortion.

     

     

                                                            INTRODUCTION

     

              As an amateur archeologist's since the late 1920's I have studied fracture in brittle elastic stone from empirical evidence.  Since the Crabtree years of 1966 onward, I have practiced the art of replicating chipping stone tools.  On reading J. D. Speth (1972), his reply to me was that we did not speak the same language.  Faulkners (1972) dissertation convinced me that our stone must be studied as being a particulate solid – not on the large scale of grain size.  Moffat (1981) made a conclusion that archaeologists must develop their own fracture theory based on the physical sciences because the engineering world did not address archaeological fracture problem.  My text was so guided in development.

     

              Cotterell and Kamminga (1987) should reflect the state of the art on fracture studies in lithic stone.  However, I cannot without serious omissions, find a continuum of their instigations, propagations, and termination, from which they describe THE FORMATION OF FLAKES.  My text should be read not as criticism, but as an attempt to fill some of their omissions on the basis of how my empirical evidence has been developed and tested over a half of a century.

     

              In text, I have argued that Cotterell and Kamminga have badly miss-used their Hertzian fracture concept.  That modern replicators of stone age tools do not reproduce “text book” cones.  I have presented new insights on stone distortions by flaking forces that relate directly to fracture morphology that others have ignored.  On the basis that our stone is elastic, some examples are; Endenters form various shapes of a bowl of compression.   The rim of a bowl of compression locates the ring crack of fracture inception.  A force of secondary compression, set up by bending, influences fracture trajectory and feature formation.


              Cotterell and Kamminga (1988) list sixty nine references.  My question is:  How many of those texts are instructive to archeologists?  Should we mathematically calculate the amount and type of force, the fracture velocity, there stones chipability etc., for each of the perhaps 1000 flakes that may be required to reproduce a fine Eden type point?  Must we consider also Rayleigh force waves when no one understands them to have a functional value in fracture?  How meaningful to archeologists are cantlever beam tests, sawed stone blocks slotted with sawed grooves, clamped to steel tables, compressed to fracture by hydraulics or steel screws.  Does every engineer need to tell us that fracture to instigate, must first find a surface flaw? 

     

              Recent high magnification photographs show our stone to be crowded with flaws and rods and visiculations filled with water to about two percent of the mass weight that can be thermally eliminated.  Must we believe Cotterell and Kamminga (ibid) that only the bipolar flake types are compression force fractures when no archeologist can make chipped stone tools without applying compression to load a flaking platform?

     

              Archeologists - all, have waited and depended on the engineering world to provide us our fracture knowledge.  So, we have an abundance of knowledge that does not apply to our research.  Personally, I am in debt to industrial fracture research.  My test is an effort to separate the chaff from the wheat; to eliminate the extraneous.  To describe the act of fracture from instigation to whatever termination under stone age conditions and to base all topics on empirical evidence.  My story must begin with cone fractures because all flakes by both man and natural forces start as cones or cone parts.  Please note that I did not say – Hertzian Cone fracture.

     

     

                                                              LITHIC STONE

              Our stone is a silica mineral solid whose chemistry and properties has been described by others.  Shepherd (1972) is an excellent reference.  In order to perform precise fractures, the variously named flints, cherts, volcanics, etc, must be free of foreign imperfections and be isotropic in fracture.  Isotropic, means it can be fractured in any direction from a suitable flaking platform.  Above all, true or not, our stone must be considered to be a particulate solid.  A particle must be seen as being smaller than a grain in size and the whole must be uniformly bonded to the same strength.  In the real world, that will not always be true.

     

              Others have determined that various stone types may range from 50 to 500 times stronger in compression than in tension.   The greater strength in compression over tension is the property that makes possible, controlled fracture reduction of a mass into a preconceived form of product.

     

              Fracture instigates in practical terms, only across a surface where a tensional stress has increased to exceed the stones elastic strength.  Fracture propagates below that surface as tension extends deeper into the stone and increases to exceed the critical level of particle layers in-depth.  Therefore, fracture extends over a period of time and as we will see later, its velocity is subject to increases and decreases according to volume changes just beyond the fracture front.

     

     

                                                             

                                         THE BOWL OF COMPRESSION

     

              Cotterell and Kamminga (1987: Figure 4) do not recognize a bowl of compression in THE FORMATION OF FLAKES.   In their discussion and illustrations, they show no deformation of either the percusser tool nor the spot loaded in the mass.  A bowl of compression was reported by Sollberger (1981:  13-15).  The bowl of compression (bc) is important to fracture studies.  It is particularly important to fracture interpretations even though its presence in form is limited by the withdrawing of flaking force.  The bc does a number of things.  It determines the radius of the ring crack of instigation for cones and flakes.  The bc diameter to its rim at the instant of ring crack inception in relation to its depth at that instant, determines the diffuseness or saliency of the bulb of force fracture formation on flakes and blades.  Other factors may also apply.

     

              On the reality of the bowl of compression:  It is common language among flintknappers to say:  The ring crack opens just outside of the diameter of force contact.  Turner, et al (1967) state:  “the fracture ring crack circle opens in a field of tension at a 12-20% greater diameter than the diameter of force contact”.  Those references must certainly refer to a bowl of compression, forms differently according to flaking platform configuration and location.

     

                      

                                         HERTZIAN CONES AND NON HERTZIAN

     

              Hertzian cones were named after Hertz (1896).  Cotterell and Kamminga (1987) still maintain that cone flare angles are about 136 degrees and Hertzian cones represent the initiation phase or proximal ends of conchoidal flakes.  I argue here that the term Hertzian is wrongly used because that term to be correct must conform to the rigid specifications for Hertzian cone fracture which are found in Speth, (1972) and Faulkner (1972).  One must deviate from vertical to the spot loaded, from well inside of the outer free mass face, and add an outer force component to the Hertzian line of applied force, in order to form the force blub of flakes and blades. 

    Non Hertzian cones are the ones made by natural forces and by stone age man over the past million years.  They do not flare as greatly as Hertzian cone fractures nor is their maximum fracture depth possible limited to about three times the radius of force contact.  Hertzian loading and the depth of produced face tend to be much straighter than the marked convexity on the bulbar length of conchoidal flakes.  That length convexity on common cones is the direct result of the outward force cracking open the negative cone cavity of the mass which is a prior fact to be accomplished for converting cones to conchoidal fractures.

     

    I assert here that the mechanics of conchoidal fracture are so different from flakes and blades that they should be considered to be only one form of flaking.

     

              With hammer stones, pointed Brandon type English blade making hammers, and various weights of steel sledge hammers I have made dozens and dozens of cone fractures into masses of flints and chert and retrieved them for accurate measuring.  The maximum flare angle that can be made in thick stone is not as great as 136 degrees nor 140 degrees as cited by Moffat (1981:201).  It is only 120 degrees and smaller.  Return now to Cotterell and Kamminga (ibid: 685) where they cite the cone fracture diameter to be “about one and a half times that of the ring crack”.  In the real world of stone knapping as we shall see, that citation is wrong.  Please refer to Figure 1 herein. 

     

              Other problems in our literature regarding cone fractures in the real world of execution are, that no one reports the common occurrence of biangular faces on both cones and flakes.  Archeologists do not recognize that cone flare angle can be regulated to form between about 67 degrees and 120 degrees by predetermining the diameter and depth of the bowl of compression by the size and hardness of force contact from the percusser tool.  It is not recognized that cones in flakes are not Hertzian but are common asymmetrical cones of many divergent forms which will be discussed following what I term the text book form drawn as Figure 1.A.  On Figure 1, letters dfc represent the diameter of force contact.  Letters mdp represent maximum depth possible.  Flare angles are noted in numerals.  A, is drawn deeper that text book specifications while 3 and C, are drawn to scale.

     

              Cone Figure 1.3, has a flare angle of 113 degrees which is a significant 22 degrees below the conventional 136 degrees.  The flare angle of cone C, is 67 degrees which is 68 degrees below the angle that everyone quotes everyone else as being correct for Hertzian cones.  The ring crack diameter of C is 1.0 mm.  The depth of fracture if 9.0 mm, which is six times the maximum text book depth for Hertzian fracture.  Cone 3, has a ring crack diameter of 10 mm and a vertical depth of 23.5 mm.  It had greater depth which I lost in retrieving it from the mass.  However, the text book formula of depth being limited to about one and a half times the diameter of force contact is clearly wrong.  The length of the face between the platform surface and the far edge of retrieval from the mass is 43.0 mm which is 28.0 mm in excess of 1 ½ contact diameter. 

     

    In discussion on Hertzian loading, I find that the smallest cone flare angle can be made only with an iron hammer that has been filed to a sharp point.  The largest flare angles result from ten pound three inch diameter sledge hammers.  Archeologists should be interested in the cones produced by past and present stone workers made by hammer stones of the real world.  They will then find that a vast majority of cone fractures have flare angles between 120 degrees and 80 degrees. 

     

     

                                 CONES BY NATURAL FORCES

     

    Natural forces have made cones and flakes by uncountable millions.  The attributes of those cones are identical to man-made cones.  No one can distinguish between percussion and pressure cones.  Figure 2 is a typical example.  The mass was found on a river gravel bar.  My first strike for a flake blank caused the old water stained fracture to pop off and expose the upper part of a cone made by natural forces.  Its ring crack diameter is 10.0 mm.  The cone flare angle is 80 degrees.  The exposed depth is 8.0 but the crack extends deeper.  The only conclusion possible is that the text book specifications for 136 degree cone flare angles is incorrect.

     

    Let’s pause briefly from presenting fracture data from nature and modern flint workers.  I have shown you that the text book specifications for Hertzian cone fractures cannot be replicated by natural forces or todays flint workers.  My question is:  Am I the only one between Hertz (1896) and Cotterell and Kamminga (1897) to make and measure cone fractures?  If others have done so, where are their reports?

     

    Our stone has long been described as being a brittle elastic solid.  Our percussers and pressure flaking tools have long been described as being endentars.  Why then, when such flaking tools instigate the fractures in full 360 degree circles, am I the only one to report that a bowl of compression, is endented into the stone surface?  Past fracture reports all say that ring crack arcs or circles instigate in a major surface flaw just outside of the spot of force contact.  Why not say that surface flaws are always plentiful and that the rim of the bowl of compression is the line where tension first exceeds the stones elastic strength?

     

                   

                                                  BI-ANGULAR CONES

     

              I have search archeological literature for the phenomenon of bi-angular cone fractures (Figure 4) and have found neither illustrations nor discussions for these common artifacts.  Figure 4, A-3, are prehistoric Indian made flakes.  A, has a bi-angular cone whereas 3 has a 340 degree ring crack below which is a normal, non-Hertzian cone.  Figure 4, A is from a Bell County, Texas site.  Flake B, is from a site near Uvalde, Texas.  For flake A as I found it, the remaining flaking platform surface is marked with pencil lines.  The ring crack diameter is 1.2 mm.  The upper cone-half flares to 84 degrees.  The lower cone half forms an apex angle of 30 degrees.  That is the lower face lacks only 30 degrees from being a true cylinder.  The eye can clearly see its fracture extending down into the flake mass.   The angle of applied force is estimated to be 45 degrees from the platform surface.  The measure of cone fracture depth is 28 mm.   

     

              Figure 4, -B, has a 340 degree ring crack.  The cone flare angle is 88 degrees.  Cone depth at maximum flare is 12.0 mm.  The ring crack diameter is 3.75 mm.  The angle of the applied force was not vertical to the platform surface but nearly so because the ring crack lacks 25 degrees being a full circle.  Flake B is 129 mm long by 73 mm wide by 26 thick.

     

              Figure 5 is a bi-angular cone in top view A, and profile B.  I made this cone with an English type of iron blade making hammer whose tip was filed to a point.   His five pound hammer was delivered with all of my arm strength.  The core mass was then flaked away from the cone as shown.  The ring crack diameter is 2.0 mm.  The upper cone flare is 79 degrees, to a depth of 19 mm.  That initial flare angle reduced drastically and continued as a cone fracture an additional 26.7 mm before decaying in the mass.  Using Speth (1972) as referenced by Cotterell and Kamminga (1987), the maximum depth attainable should be 1 ½ times the ring crack diameter which is 3.0 mm.  Instead, the cone fracture is 47.2 mm deep.  Question:  Am I the only archeologist who has ever made cones and exposed them for measuring?

     

     

                 THE WHY OF BI-ANGULAR OR TWO FACED CONES

     

              Under Hertzian loading specifications single faced cones are fractured but only when the mass outside of the spot loaded is sufficient to provide uniform symmetrical force transfer into the mass.  For example, a hemispherical mass with the North Pole being the spot loaded by compression.  The convex-convex surface provides a fairly constant resistance volume to the flaring expansion of cone fracture propagation but only to a certain depth.  At the depth the fractures front is opposed by a suddenly greater resistance of mass distortion outside of the fracture front.  That greater outside volume has a greater resistance to being distorted, which causes the cone fracture to reduce its flare angle quickly to a lesser angle as I illustrate on Figures 4 and 5.

     

     

      

     

      

     

                ON PUNCHING OUT A CONE FREE OF THE MASS

     

    On reading Speth (1972) or Faulkner (1972), we read that cone fractures cannot penetrate a thick mass deeper than about three times the radius of force contact but, many refer to cones punched out of thin sheet or plate glass.  On thick glass or stone, it is said that at a certain depth the primary cone ceases to propagate regardless of the amount of load or flaking force addition.  I can find no reference to cite which provides the mechanics for why cones can be punched out of thin plate but not thick.   I offer the following:  Hook’s Law of continuum distortion applies:  At the on-set of force loading the spot area of force contact deflates that spot into a shallow bowl which I have named the bowl-of-compression.  The bowl of compression has a rim where it joins the flat surface.  Prior to the instant of fracture, the particles of the mass below the lower face of the bowl of compression will be stressed in compression to a dished bottom and cone form not defined by fracture.  The intensity of distortion on these particles varies according to the various depth of the bowl of compression below the pre-stressed surface. 

     

    When the bowl depth places its rim in critical tension, fracture forms the ring crack face.  The ring crack face depth is limited by the flare of particle compression below in its path of propagation.   The fracture then turns outward to define in fracture, the pre-established cone in compression.  The cone fracture will continue in propagation as long as the force maintains a critical value of compression below the circle of the fracture front.  As the freed height of the cone lengthens, the cone diameter between the bowl of compression and the fracture front expands under Hook’s Law.  That diameter increase around the fracture front will press the cone volume against the mass volume thereby closing the crack faces together to prevent any further fracture unless the bottom of the cone of compression has began to distort the under face (surface) outward.  If that happens, it will open the crack faces and allow the cone to be pushed out clear of the mass.  When a mass thickness is such that its lower face cannot be bulged outward by the hemispherical central front of an approaching cone of compression, that thickness does provide a maximum debth for cone fracture penetration.  That limitation is certainly not the text book statement.

     

    My data on Hertzian loading and cone fracture proves that our text books are wrong for archeological studies on Stone Age fracture.  You cannot produce cone fractures to the metrics of text book specifications.  You cannot produce small radium ring cracks with larger radius tool contacts.  My concept of, bowl-of-compression, is proven by the cone fracture metrics given.

     

     

     

     

                      HOW AND WHY FLAKES DIFFER FROM CONES

     

    Cone fractures develop their major amount of critical tension from the mass side around the fracture front.  Cone volumes are force distorted downward only, within their negative fractured cavities.  Cones become flakes when starting at the ring crack faces, the mass cavity is opened by new fractures.  The continuum of these mechanical events are described from Figure 6.

     

    Figure 6 illustrates a typical, common flake.  Note the following:  The angle of applied force is directed towards the lower middle of the mass dorsal face.  The bowl-of-compression, its rim, and deflation below the pre-stressed position, all indicate that the flaking load is in-place.  The profile shows fracture accomplished, down to just below line BC which is bulbar formation completed.  Line MBE, marks the maximum depth of bulbar expansion which is the cone fracture feature.  Note that the cone crack dies before reaching the dorsal face.  It dies because the triangle of mass above the cone fracture was too thin and weak in that small volume (too close to outer free face).

     

    The ventral face view shows that a common flake develops six facial facets not including the transition face that surrounds the bulbar protrusion.  Starting at the bottom of the ring crack face, only the cone face is fractured down to short of line MBE.  That length allows the angled applied force to start an added distortion to that freed Length – outwards.  The outward distortion provides two lines of critical tension to open two new fractures.  These two progress from the ring crack face outwards toward establishing the upper width of a flake.  They each also propagate downward and outward as a transitional curve from the cone face.  Faces 3 and 3, are tear fractures because they are above and outside of the cone of compression.  As the flakes lateral edges lengthen downward, the outward directed force begins to widen the fracture crack.  That force distortion starts shifting tension development from the mass side of the cone fracture front, to greatest on the cone side.  That shift is completed along line MBE which technically, ends the cone fracture aspect.  The cone fracture ceases to increase its flare radius and starts Figure 6: face 5 as bulbar flare reduction.  Fracture advance down face 5 plus the lengthening of faces 3 and 3 down the flakes lateral margins, opens the fracture races between the mass and the flake at line BC.  Line 3C marks the end of bulbar regression as well as being the arced line where fractures 3 and 3 join the start of face 4.  The joining of faces 3 and 3 with face 5 places all three for the first time into a single united fracture front cross the full width of the flake which further widens the crack faces.  That widening stops all bulbar regression and transitions the thinning of the flake from a dorsal direction to downward as the dashed trajectory shown on edge-view of Figure 6.  Face 6, the dashed projection, can take one of several different trajectories by manipulation the direction of critical tension formation below the crack front to be into the flake or into the mass.  The details are as follows.

     

     

                         ON THE ACT AND PROPOGATION OF FRACTURE

     

    From Figure 5 the mechanics of the first five stages of flake facial formation have been described.  Bulbar regression was completed to start face 6.  On Figure 7, face 6 fracture has been arrested in propagation in order to detail the mass distortions that are the act of fracture along the continuous fracture front from margin to margin of the flake.  The following conditions are in-place in continuum:  The flake volume if fully charged in compression down to letters NN which indicate neutral stress in the mass and flake.  The three pronged arrow-C, represent the greatest advance of the compression front (force wave).  Note that compression is spreading into the mass directly below the fracture trajectory.  Note that the angle of applied force on the flaking platform is widening the fracture gap.  That widening the bending which forms Secondary Compression – SC, on the flakes dorsal face (See Sollberger 1986:101-105).  Note that the mass is stress free – N, down to just above the fracture front because the passage of fracture has relieved the upper mass of stress.  Now, note the circle drawn half in the mass and half in the flake.  This circle is the fracture process zone that follows the advance of the compression front.

     

    The stresses in the process zone are as follows.  On the mass side, the particles being split are distorting downward because of the flaking load on the platform.  They are resisting outward tensional pull inward and upwards in the mass.  As they split, tension is release inward and upward of the mass face.

     

    Looking now at the process zone in the flake, the three pronged arrow shows compression invading the mass below the fracture crack front.  The particles are being stressed downward and dorsally by the outward tensional pull of opening the crack front in continuum of fracture propagation.  The mass side of a fracture front is constantly being stress-relieved by fracture propagation while the flake side at and below, is constantly being charged in compression.

     

     

                                     ON GUIDING A FRACTURE

     

    Cotterell and Kamminga (1987:694) tell us that the fracture time interval is measured in milliseconds.  That it is impossible for a person to manipulate the indenter in such a short time.  They and others have largely looked at externals such as applied force angles and outer core face geometry.  In this report, my focus is on the internal stress developments and their effects on the fracture front.  I have described how cone flare can be regulated within reasonable tolerances.  How force bulb formations expand and regress in fracture radius.  That typical flakes have six discrete facial formations that are defined from inside the core to outside.  The act-of-fracture has been detailed.  Therein, I said that compression below a fracture front was constantly invading the mass from just below the approaching fracture front.  Controlling that invasion (Figure 7) starting at line BC – Figure 6, can produce the following results.

     

    When the freed length is minimally widening the fracture gap crack front, critical tension develops primarily in the mass at and below the crack front which produces concave flake length.  When freed length is moderately widening the crack front, more tension is shifted to the flake side at and below the crack front to produce a straight fracture trajectory.

     

    When the freed length acts as an outward pulling lever across the crack front, still more critical tension shifts to the flake side which guides the flake length convex.  For full length ventral face convexity, I refer you back to Figure 3, conchoidal flake formations.

     

              The angle of exterior applied force is not the whole story.  The leverage action on freed length of a flake at the crack front is the prime mover for fracture trajectory.   Core rotation and deflection changes the angle of applied force within the fracture time interval.  Flintknappers compensate for trajectory control by varying the degree of rotation and deflection with differing holding and support systems.  The action within the process zone is significantly altered by whether or not the flake is bending or buckling between the applied load and the fracture front.  See Sollberger 1985 and 1986.

     

              I turn now to some specific flake types or categories.

     

     

                                                      CONCHOIDAL FLAKES

     

              Before fracture analysis by archeologists, flints were described as being stones that broke with a conchoidal fracture. Conchoidal fractures means being in the shape of one face of a mussel or clam shell.  Cotterell and Kamminga (1987:675) say, “despite popular belief, flakes are not all of the conchoidal variety”.   Those authors describe a “bending flake” as being not conchoidal because “they have no force-bulb formation.”  Their use of the term conchoidal includes specialized cores and flakes such as polyhedral core blades.  On some of those blades the entire bulbar formation covers less than one twentieth part of the whole face.  Most mussel and clam shells have a totally “bulbar” surface.   So, a fuller description of the mechanics of conchoidal flaking seems to be in order.

     

              Figure 3 illustrates two examples of true conchoidal flakes.  Conchoidl fractures used as tools, are also called fan scrapers, ulu knives, squaw knives, and side-struck flakes.  The in-common attributes are that they are struck from flat faced thick edged tabular cores with largely little or no platform preparation.  Therefore, their dorsal faces are likely, cortex covered.  Their width is generally greater than length (Figure 3) because the wide straight junction of the platform face to the core face minimize and delays the outward opening of the fracture crack below the upper surface. Consequently, the bulbar form frees much wider and deeper before bulbar regression can start.  (Please review Figure 6: line MBE, and the shifting of major tension from the mass to the flake side of the fracture front).

     

              Conchoidal flakes are an intermediate form between cones and designed flakes.  Those such as Figure 3 are to be avoided because they ruin the process of core preparation for flake blanks and or bifacing.  The expression that flints break with a conchoidal fracture is grossly over used.   I have followed wheel ditching machines for miles spewing out soft limestone conchoidal flakes at the rate of several hundred per minute.  Regarding Figure 3 your eye should tell you that the greater than 90 degree hinged terminations formed because the compression value beyond the fracture front dropped too low.  That the fracture type change from compression-led to fracture-in-bending.  The extreme length width convexity tells you that early on, fracture supporting tension was shifted from the mass side to the flake side in the fracture process zone.  The undulation ripples starting above maximum cone flare tell you that the fracture velocity was too low relative to a decelerating compression front.  Probably, all of the above was enhanced by core rotation because of the lack of sufficient anvil support.

     

              Figure 3, upper, the biangular formation.  The angle of applied force was directed to obtain greatly longer fracture.  The core mass was light in weight relative to the weight and velocity of the percusser.  The cone face was being defined by fracture but the core mass quite suddenly was deflected and rotated.  The result being a sudden shift of compression propagation from in to the mass to away from the mass.  The result was bulbar regression became an angle.

     

     

              BENDING TYPE FRACTURE VERSUS COMPRESSION-LED FRACTURE

     

              Cotterell and Kamminga (1897: 675; 689-690; figure 4 and Figure 12) describe a new flake type which they term the Bending Type.  Their description is that bending type flakes are not “Hertzian” because they have no bulbar formation.  They describe a classic bending type as being “waisted” in fracture initiation.  In their words the recognition of bending flakes is long overdue.  Their Figure 12 ideal includes a long flake length with cross-sections so their discussion is not limited to an initiation stage.  Their error in naming bending flakes is confusion between what is bending, and what is particle volume distortions by a load of flaking force.  Their over-all error is the miss-use of Hertzian loading specifications by combining cone fractures and flake fractures into one and the same thing.  I have already provided the mechanics for their separation. 

     

              First, fracture-in-bending, requires that both the upper and under face of a nucleus start bending concomitantly.  Bending places the inside of the bow in compression while placing the outer convex surface in tension until fracture inception occurs (Sollberger 1981:1986).   The line of fracture will be essentially a straight line along the crest of the bend.  The authors (ibid) inception line is a uniform radius formed by a non-Hertzian bowl of compression the rim of which is greatly more remote from the diameter of force contact than Hertzian loading. 

     

    Explanation:         

     

              To be Hertzian, the load must be vertical to the surface well inside of any outer free face.  The loaded spot is punched down to form a rim around the spot.  There is no surface particle compression outside of the bowl rim.  When the rim surface exceeds the stones elastic strength, the result is a 360 degree Hertzian fracture face of inception.  Violation of Hertzian is to load a spot near an outer free surface so that a symmetrical cone of compression cannot form.  Then, whether or not the angle of applied force is vertical, directed inward or outwards of the platform surface only a part cone can be fracture defined.  Violation of Hertzian loading to on-the-edge, or closely behind-the-edge, commonly distorts the nucleus in compression outside of the spot of force contact a considerable distance across a platform surface.  That distance to inception increases as bowl-of-compression distortion as long as the wedge of nucleus distortion between the platform surface and the outer face of the internal undefined by fracture cone of compression are in distortion as a unit.  When the surface distortion arc radius stabilizes and ceases to increase, that extended bowl rim builds to a critical tension for ring crack fracture inception.  That face depth continues until it is turned by is joining the outer face of the internal primary force cone of compression flare.

     

              Please refer back to Figure 7; Line MBE which describes cone flare and bulbar regression.  When a deep lipped face of inception intersects the cone flare above line MBE, both cone fracture flare and bulbar regression are defined on deeply lipped flakes.  When the face of instigation meets the cone of compression below line MBE, only bulbar regression is defined by fracture.  That intersection is always above Figure 7; line BC.

     

              My photographs are honest, not idealized.  Figure 8; top row, are heavily lipped above clearly defined cone flare and bulbar regression.  Note that upper right is also “waisted”.  Figure 8; lower row all have bulbar regression thinning as just above Figure 7; line BC.

     

              The idealized flake drawn by Cotterell and Kamminga (1987; Figure 12) is a compression-led fracture on which the initiation crack face meets the inner cone of compression flare volume between my Figure 7; lines MBE and BC.  Therefore, only the lower part of bulbar regression is defined by fracture.  Those authors (ibid) say no blub was formed because they do not understand bulbar conversion mechanics in the continuum of fracture propagation.

     

              Lipped flakes most commonly form because the striking force contacts thin edges such as in bifacing.  Billets are most commonly used to prevent crushing those thin edges.  The edge indentation takes the form of a new moon (a crescent).  Both the upper and under faces are distorted locally.  The rim of that bowl of compression can be 10 mm. beyond the line of force contact.  Fracture instigation opens a deep arced face.   When that lipped face reaches the outer face of the internal cone of compression, the fracture is turned to be compression-led as described under flake length.  Fracture-in-bending always propagates towards the nearest outer free face of a mass.  It would be a mistake to adopt a, ending type flake, into archeological fracture mechanics.

     

     

                                            HINGE FRACTURES

     

              Cotterell and Kamminga (1987:705) write “more needs to be known about the mechanics of hinge fracture”.  Within the mechanics of fracture as presented herein, there is little to be learned about hinge fractures that is not known.  A hinge fracture is a 90 degree or more fracture turn from an established fracture trajectory towards the nearest outer free face of the mass being flaked.  Flintknappers commonly produce flake terminations where the hinge rolls a full 180 degrees (Figure 9).  Hinge terminations are intentional of some blade cores.  They are also by intent in producing flat faced bifaces where the individual flakes are called diving flakes.

     

              All hinges develop because the particle compression value just beyond the fracture front is suddenly dropped below the value needed to maintain the original fracture trajectory.  With practice a Flintknapper can produce hinges at will.  The mechanics are as follows.

     

              Hold a core by hand to allow some rotation and deflection by the compresser hammer strike.  Make the strike just strong enough for the fracture to reach the desired length.  Then, core deflection stops the original trajectory.   Core rotation hinges the angle of applied force to be drastically outward.  With the core now unloading itself of compression, the fracture type changes from compression-led, to fracture-in-bending to form the 90 degree roll towards the near outer surface.  As the fracture approaches the free surface, the bend by the outward flaking force sets up a stronger Secondary Compression (Sollberger 1986) which forms a second turn downward in order for the hinge to be freed from the mass.

     

              The 180 degree rolled hinge differs in that the flaking tool maintains a too low particle compression in the flake long enough to allow a stronger secondary compression to develop and the flaking tool still has a minor downward compression in the flake as the fracture crack opens from outward bending of the flake.  That combination of forces causes the first 90 degree roll to turn upward and become a 180 degree roll.  The height of the upward turn is limited by the width of the crack opened by outward bending of the flakes freed length.  When the flaking tool force closes that space, the fracture becomes a pure form of fracture-in-bending.  The final termination thru the dorsal face of the mass being the same as the 90 degree hinge roll.

     

              In flake and blade making, a prior hinge causes all flakes following to hinge also.  That is because the first hinge adds thickness to later ones at that length to increase their particle volume.  That added volume requires more time to reach a compression value to lead the following fracture but the striking force cannot wait.  It continues to bend the freed length away from the mass which forms another hinge as described above.

     

              Hinges also form when the percusser bounces up and off of the flaking platform.  That loss of force unloads the compression below the fracture front which stops the primary fracture.  The bounced hammer holds the flake bend in-place long enough for the hinge to form.  Great numbers of hinges are formed when the flake, blade or fluting channel flake buckle breaks between the flaking tool and the compression-front.

     

              Diving flakes, called also, super biface thinning flakes, have hinged terminations. 

    They can change a biface cross section from convex convex, to concave concave.  That is the perimeter edges can be thicker than the central face.  The mechanics are, start the fracture from a small flaking platform where the flake will widen and thicken as it lengthens use a light horn billet with just enough force to carry the fracture to or slightly beyond the biface mid width.  The increasing particle volume over length reduces the compression value at that length to stop the primary fracture.  The outward element of primary force converts the freed length into a lever to produce the hinge roll.  Secondary compression (Sollberger 1986) in the dorsal face determines the final fracture form to termination.

     

              In this reply to Cotterell and Kamminga (ibid: 705), there is no relationship in hinge fractures to flaking tool types.  The flakes lineal edges can be feathered, thick or mixed.   The hinge roll width (not particle can start from either flat or convex ventral faces.  Figure 3 herein clearly shows a fully convex flake in width and length terminated by hinge fracture.  Figure 9 illustrates a rectangular flat faced core with a hinged flake removed from its negative cavity.  There is nothing of significance unknown about the mechanics of hinge fractures.

     

     

                     THE MECHANICS OF UNDULATION FRACTURE

     

              The Formation of Flakes cannot be fully detailed on the mechanics of applied force on the basis of inception, propagation, and terminations, as Cotterell and Kamminga (l987) have done.  The continuum of compression advance thru those three stages is three dimensional and fracture feature formations must be related to nucleus support types, nucleus other free face geometry, as well as acceleration and decelerations of the fracture front.

     

              There are two principle varieties of undulations that result from two causes.  The common variety is Figure 10: A.  The unrecognized variety is Figure 10: B.

     

    Figure 10: A variety is the result of fracture velocity loss caused by an increased particle volume on the dorsal face surface such as a high ridge left by a bifacing flake removal.  The force conditions are:  The applied force compressed the flaking platform to start the compression propagation into the stone.  The following fracture inception opened a deep lipped face below which a diffuse bulbar formation opened.  The compression front at 40 mm length slowed its propagation in order to fill the volume added by the dorsal face ridge.  The decelerating compression front required a time interval to regain its value while filling the added volume.  In doing so, compression also invaded the core mass which required that the closely following fracture width to turn into the mass and free the flake to the bottom of the undulation valley.  Meanwhile, the compression front had accelerated because it had reached the reduced volume beyond the thick ridge.  That acceleration of compression front allowed the outward applied force to increase the leverage on the flake length to pull the fracture out of the valley because the outward bending of the flake length from the flaking platform was not decelerated as was the compression front. 

     

              With the flaking load, the rate of compression, and following tension, all resynchronized together, the fracture continued to the preform tip.  I will add that had the resynchronization not occurred in time, the undulation would have divided the preform by outrepasse, reverse hinge, or overshot fracture all of which are the same thing.

     

              Figure 10: B-left, illustrates a negative flake scar which is free of compression rings and undulations.  I made the preform face free of humps, flat spots, and prominent bifacing flake scar ridges.  Also, the fracture length propagation was compatible to the rate of outward leverage by the fluting tool.  I commonly produce such flutes on both faces when the preform is perfectly contoured.

     

              Figure 10: B right, illustrates an undulation for which the mechanics has not been recognized or described.  You can see that its valley cut thru the right lateral margin so that the flake contains a part of the opposite face of the preform.  Figure 10:  B undulation is a very severe form of a very common occurrence on long flute flakes, blades, and common flakes.  This variety can be identified on the basis of their close proximity to just below bulbar regression where the first five fracture facets are united into a common fracture front.

     

              The cause for this undulation is that the force load on the flaking platform lacked a sufficient outward leverage on the then-freed-length to shift a sufficient amount of tension from the core side to the flake side of the fracture process zone.  However, length propagation into the valley increased the mechanical advantage of freed length to pull the undulation back up to the flakes designed thickness.   All forms of undulation are the early stage of outrepasse.   Outrepasse occurs when the major tensional development remains in the mass side or a fracture front.

     

     

       PLUNGING FRACTURE ARREST FOLLOWED by a FINIAL EXTENSTION

     

              Cotterell and Kamminga (1987: 701) tell us that plunging fracture is caused by the end of the core.  No mechanical explanation is provided other than reference to Crabtree.  Not true.  Students of fluted projectile points often term plunging, a reverse hinge fracture.  Such frequently occur in the proximal end of a preform.  Plunging is a long radius outrepasse.  It is the result of a strong compression front spreading into the mass below the fracture front as a result of insufficient outward leverage by the reed length of the flake.  Plunging can be arrested to become an undulation (Figure 10), or it can be turned downward as per Figure 11.

     

              Figure 11 illustrates a full length unbroken channel scar on which the plunging turn turned again short of the rear face.  The channel flake (left) has a deep lipped ring crack, a very low bulbar profile.  The flake certainly was not by fracture-in-bending.  The channel flake did not shorten the original preform length.  Impossible?

     

              Well, such are not uncommon to me.  When the preform is clamped vertical to an immovable integral to the clamp tip support board (Sollberger, 1985) many abortions are prevented.

     

              Tip support prevented the inward turn from being completed through the rear face.  Tip support prevented distal end bending rearward by the flaking force and the out-leverage of the flake length.  Lineal edge clamping provided for no rotation or deflection of the core place.  The lever force, forty to one, took the advantage that flints may be fifty to five hundred times stronger in compression than in tension.  That’s saying that both ends of the core had elevated strength at the instant of fracture inception; then when the fracture made its turn towards the rear face. That face was strong enough to allow the outward leverage by the now longer flake length, to shift critical tension over to the flake side of the fracture process zone.  From that shifting, the fracture continued and intersected the ground preform tip.   From Figure 11, you can see that the distal end of the flake is 5.5 mm thick and the distal end of the core piece is only 2.0 mm thick.  The plunge turn started 23 mm above the distal end.

     

              Those who relate any anvil support to bipolar fracture consider Figure 11.  The prepared platform was the same size as the tip resting on the tip support board.  Both ends were loaded in compression equally and simultaneously.  So why does fracture always instigate proximally?  The answer is that the volume lateral to and behind the flaking platform were outside of the cone flare of compression deflation.  The more acute angled tip end was completely inside of the cone flare distally, therefore no surface for a critical tension to develop.  So, the entire preform volume was loaded between the two cones.  The full length fracture had to invade partical compession full length.  Review – Figure 7.

     

                                                                    

                                                              FINIALS

     

              Cotterell and Kamminga (1987: 701-705, Figure 4) describe finials as fractures that have turned away from the initiation face to create a thin and often fragile extension to the flake ending.  They describe these endings in terms of inflexed (down), reflexed (up-turn), and pseudo bifurcation.   Lenoir (l975) called them languette or tongue fractures.   Faulkner (19847: 328) called simple bending terminations hang nails.  Sollberger (1985: 101-1405) described the mechanics for finial extensions.   More can be said on the mechanics of finials that Cotterell and Kamminga provide.

     

              Their term pseudo bifurcation, means false branching.  Contrary to authors (ibid: Figure 4), fracture in bending makes at times, true branching’s that free whole unbroken pieces as per Sollberger (l986:  Figure 3).  Finials do not necessarily form at flake endings as described above.  They occur as most all snap breaks and hinged forms (Sollberger 1986:  Fires 1-2-3).  Those long thin extensions are not confined to flake endings.  For example, see one on the nucleus herein Figure 11: right.

     

              Drawings are teaching aids and should be technically correct.  The authors (ibid: Figure 4) step fracture (a) cannot start its dorsal turn from the very end of the primary fracture as a square turn.  It must be a rolling hinge.  Its final end must also roll because of secondary compression.  Step (b) must also terminate as a roll because of SC.

     

     

     

     

                                                      DISCUSSION

     

              Most fractures are completed in less than a millisecond over time.  So, how can one be sure about such things as, bowl of compression?  Be practical.  Use a synthetic sponge.  Lay it on a table.  Use a pencil as an indenter.  Push in slowly and release slowly from all surfaces corners and edges.  You can observe and analyze all shape deformations.  Compression will flatten the round holes.  Tension will elongate the holes towards the stress source.  Simple bends will do the same but on opposite faces of the bend.

     

              To check outward displacement of a freed length being responsible for force bulb conversion, take a half round length of paper, cardboard, sheet metal or pipe.  Secure one end.  Apply a down and out force to the free end.  When the bending displacement starts, you can see the radius of the bend increase towards flat across.  As the bend increases on pipe for example, the compression in the outside of the bend changes into tensile stress which thins that wall thickness.  Conversely, the inside wall thickness becomes thicker.  The originally round shape becomes a wide oval between the inner and outer faces.  Pipes or solids, it makes no difference.  Your micrometer will prove it.  Such simple demonstrations prove the force of secondary compression, the shifting of compression from the mass side to the flake side of a fracture front and, the redistribution of flaking compression from cones to bulbs, to flake lateral flatness.

     

     

              My text has been accumulative.  Refer backwards and forward.

     

     

     

                               TERMINOLOGY

     

     

    Bowl of Compression,  bc, is the surface distortion made by flaking force contact.

     

    Rim of the bowl of compression, is the arc or circle crest at the instant of fracture inception.

     

    Secondary compression, is the particle volume placed in compression by bending.

     

    Flake, is a piece that is usually wider than thick that has a bulbar formation in whole or in part at the proximal end.

     

    Shatter refers to multiple flakes, broken pieces, etc. without force bulbs.

     

    Compression-led fracture, includes all flake types.

     

    Fracture process zone, is the layer(s) of particles being fractured.  The crack-front propagation zone.

     

    Outward leverage is a fracture directional control in the process zone.

     

    Fracture crack front is the layer of particles next to be fractured.

     

    Cone fracture, is in the shape of a cone.

     

    Force bulb, is a fracture form on which the upper one part ceases its outward flare to a reducing radius at the on-set of outward distortion of the then-freed length.

     

    Tear fracture(s), are the faces outside of the flare angle of effective particle compression of force bulb formations.

     

    Bending fractures, are the result of concomitant bending of both faces of  nucleus or flake to a critical tension.  The fracture propagates towards the nearest opposite face.

     

    Fracture, is the formation of two faces within a solid as a progression below a surface.

     

     

                                                          LIST OF FIGURES

     

     

    Figure 1    Hertzian, versus Stone Age cones

     

    Figure 2    A cone made by natural forces

     

    Figure 3    Conchoidal flakes

     

    Figure 4    Two prehistoric Indian flakes – Compare cone types

     

    Figure 5    Two views of a biangular one

     

    Figure 6    The six fracture faces of a common flake

     

    Figure 7    Mechanics of fracture:  Act of & Trajectory

     

    Figure 8    Lipped, versus bending flake mechanics

     

    Figure 9    Hinge fractures.


    Figure 10 Undulations, two categories

     

    Figure 11 Plunging fracture, arrested

     

     

     

     
     



    Figure 1.  Hertzian cones versus stone age cones.  The diameter of force contact is, dfc.  Maximum fracture depth possible is, mpd.  A, is he standard text book flare angle.   B,C, is the flare angles maximum to minimum, that natural forces and stone workers can produce.   

     


     
     

                                       Figure 2  A cone made by natural forces

     

     

     



     

                           

    Figure 3.  Upper, has a biangular bulbar formation.  Lower, a typical conchoidal flake.  Both are non-Hertzian because spot loaded was near an outer free mass face.      

     

     




     

     

     

     


     

     

    Figure 4.  Two prehistoric Indian made flakes.  Flake A has a biangular cone.  Flake B was non-Hertzian loaded and has a single faced cone flare.

     

     

     

     


     

    Figure 5.  Two views of a biangular cone made with a five pound pointed Brandon, England type blade making hammer.  See TEXT for details.

     

     

     


     

     

    Figure 6.  The six discrete fracture faces of a common flake. 

    1)      The instigation or lip

    2)     Cone flare

    3)     3 and 3

    4)     Missing in drawing

    5)     Bulbar regression

    6)     The face below bulbar regression




     

    Figure 7.  The mechanics of flake fracture and fracture direction control.  A, the bowl of compression.  B, the process zone in the circle.  N, neutral stress volume. C, particle volume in compression. SC, Secondary compression from outward flake bending.  The three pronged arrow shows the compression front.

     

     

     

     

     


     

    Figure 8.  Deeply lipped soft hammer flakes.  Top row has full development of cone expansion and bulbar regression.  Bottom row has instigating faces that intersect bulbar regression above the thickness that starts face 6 of Figure 6.

     

     

     



    Figure 9.  A 180 degree hinge fracture negative cavity as seen from the left lateral edge of the nucleus.

     




     

     



     
    Figure 10.  The mechanics of undulations.  A, is the common form.  B, right, is ripple undulation free. B, left, the undulation flake took part of the rear face.

     
     

     

     


     

    Figure 11.  A plunging fracture arrest short of the rear that continued to the preform ground tip.

                                                            REFERENCES CITED

     

    Cotterell, B and  J. Kamminga

              1987  THE FORMATION OF FLAKES, American Antiquity, 52 (4); 675-708

     

     

    Crabtree, D. E.

              1966  A stone Worker’s Approach to Analyzing and Replication the Lindenmeier

              Folsom.  TEBIWA 9: 3-59

     

    1968  Mesoamerican Polyhedral Cores and Prismatic Blades.  American Antiquity 33: 446-478

     

              1972  An Introduction to Flint Working,  Occasional Papers of the Idaho State

    Museum No. 28.  Pocatello

     

     

    Faulkner, A.

    1972  Mechanical Principles of Flint Working.  Ph.D. Dissertation, Washington State University, Micro Films, Ann Arbor, Michigan

     

    1984  Examining Chipped Stone Tools.  Wisconsin Archeologist 65:  507-525

     

     

    Hertz, H.

              1896  Hertz’s Miscellaneous Papers, Reprinted MacMillan, London

     

     

    Lenoir, M.

              1975  Remarks on Fragments with Languette Fractures.  In Earl Swanson,

              Editor, Lithic Technology; Making and Using Lithic Stone Tools,

              Pp 120-132, Aldine, Chicago.

     

     

    Moffat, C.R.

              1981  The Mechanical Basis of Stone Flaking: Problems and Prospects.

              Plains Anthropologists 26 (93) 195-211

     

     

    Shepherd, Walter

              1972  FLINT:  Its Origin, Properties and Uses.  FABER AND FABER, 3 Queen

              Square, London

     

    Sollberger, J. B.

              1981  A Discussion on Force Bulb Formation and Lipped Flakes. 

              FLINTKNAPPERS EXCHANGE.  4(1)  13-15

     

              1985  A Technique for Folsom fluting, Lithic Technology  14 (1) 41-50

     

              1986  Lithic Fracture Analysis; A Better Way.  Lithic Technology

    `        15(3)  101-105

     

     

    Turner, D.N., Ph.D. Smith and W. B. Rotsey

              1967 Hertzian Stress Cracks in Beryllia and Glass.  Journal of the

              American Ceramic Society, 50: 594-598

     

    This Report was the last works of Sollberger and was given to his good friend Joe Miller of Greenville Texas. This report was a badly damaged Xerox and this modern recreation was reconstructed by Carol Piri and John Piri of Ridgecrest California in September of 2013.   
     
    We can all learn from this excellent report.
     
     


    Figure 1.  Hertzian cones versus stone age cones.  The diameter of force contact is, dfc.  Maximum fracture depth possible is, mpd.  A, is he standard text book flare angle.   B,C, is the flare angles maximum to minimum, that natural forces and stone workers can produce.   

     


     
     
                                       Figure 2  A cone made by natural forces

     

     

     

     
                           

    Figure 3.  Upper, has a biangular bulbar formation.  Lower, a typical conchoidal flake.  Both are non-Hertzian because spot loaded was near an outer free mass face.      

     

     




     

     

     

     


     

     

    Figure 4.  Two prehistoric Indian made flakes.  Flake A has a biangular cone.  Flake B was non-Hertzian loaded and has a single faced cone flare.

     

     

     

     


     

    Figure 5.  Two views of a biangular cone made with a five pound pointed Brandon, England type blade making hammer.  See TEXT for details.

     
     

     



     

     

    Figure 6.  The six discrete fracture faces of a common flake. 

    1)      The instigation or lip

    2)     Cone flare

    3)     3 and 3

    4)     Missing in drawing

    5)     Bulbar regression

    6)     The face below bulbar regression



     

    Figure 7.  The mechanics of flake fracture and fracture direction control.  A, the bowl of compression.  B, the process zone in the circle.  N, neutral stress volume. C, particle volume in compression. SC, Secondary compression from outward flake bending.  The three pronged arrow shows the compression front.

     

     

     

     
     


     
    Figure 8.  Deeply lipped soft hammer flakes.  Top row has full development of cone expansion and bulbar regression.  Bottom row has instigating faces that intersect bulbar regression above the thickness that starts face 6 of Figure 6.

     

     
     




    Figure 9.  A 180 degree hinge fracture negative cavity as seen from the left lateral edge of the nucleus.

     




     

     


     

    Figure 10.  The mechanics of undulations.  A, is the common form.  B, right, is ripple undulation free. B, left, the undulation flake took part of the rear face.

     

     

     

     


     

    Figure 11.  A plunging fracture arrest short of the rear that continued to the preform ground tip.

                                                            REFERENCES CITED

     

    Cotterell, B and  J. Kamminga

              1987  THE FORMATION OF FLAKES, American Antiquity, 52 (4); 675-708

     

     

    Crabtree, D. E.

              1966  A stone Worker’s Approach to Analyzing and Replication the Lindenmeier

              Folsom.  TEBIWA 9: 3-59

     

    1968  Mesoamerican Polyhedral Cores and Prismatic Blades.  American Antiquity 33: 446-478

     

              1972  An Introduction to Flint Working,  Occasional Papers of the Idaho State

    Museum No. 28.  Pocatello

     

     

    Faulkner, A.

    1972  Mechanical Principles of Flint Working.  Ph.D. Dissertation, Washington State University, Micro Films, Ann Arbor, Michigan

     

    1984  Examining Chipped Stone Tools.  Wisconsin Archeologist 65:  507-525

     

     

    Hertz, H.

              1896  Hertz’s Miscellaneous Papers, Reprinted MacMillan, London

     

     

    Lenoir, M.

              1975  Remarks on Fragments with Languette Fractures.  In Earl Swanson,

              Editor, Lithic Technology; Making and Using Lithic Stone Tools,

              Pp 120-132, Aldine, Chicago.

     

     

    Moffat, C.R.

              1981  The Mechanical Basis of Stone Flaking: Problems and Prospects.

              Plains Anthropologists 26 (93) 195-211

     

     

    Shepherd, Walter

              1972  FLINT:  Its Origin, Properties and Uses.  FABER AND FABER, 3 Queen

              Square, London

     

    Sollberger, J. B.

              1981  A Discussion on Force Bulb Formation and Lipped Flakes. 

              FLINTKNAPPERS EXCHANGE.  4(1)  13-15

     

              1985  A Technique for Folsom fluting, Lithic Technology  14 (1) 41-50

     

              1986  Lithic Fracture Analysis; A Better Way.  Lithic Technology

    `        15(3)  101-105

     

     

    Turner, D.N., Ph.D. Smith and W. B. Rotsey

              1967 Hertzian Stress Cracks in Beryllia and Glass.  Journal of the

              American Ceramic Society, 50: 594-598

     

    This Report was the last works of Sollberger and was given to his good friend Joe Miller of Greenville Texas. This report was a badly damaged Xerox and this modern recreation was reconstructed by Carol Piri and John Piri of Ridgecrest California in September of 2013.   

     

    We can all learn from this excellent report.




    .B. SOLLBERGER, HALL OF FAME FLINTKNAPPER # 4











    By Ray Harwood



    THE TEXAS MASTER; In the states of Texas was a long lean bloke, it
    wasn't Johnny Smoke, it was paleo flintknapping pioneer, J.B. ( Photo By Thompson)
    Sollberger. I was aquatinted with Mr. Sollberger and know that he was
    a true master flintknapper and influence to hundreds.
    Though they were contemporary, Carabtree and Texan, J.B. Sollberger
    spurred on two separate schools of thought. Crabtree the obsidian
    school and Sollberger the Texas flint school. Though both are
    flintknapping, the methodology is very different.
    In the realm of thought and mental visualization, deep in the mind is
    the perfect visualization or pure idea, the mental template. For most
    craftsmen by the time this idea becomes a piece of work it has lost a
    bit of perfection. On rare occasion it is manifested in a piece of
    art work, this was the case with the magnificent flintwork of J.B.
    Sollberger, of Dallas, Texas.
    Sollberger was a true flintknapping pioneer and a legend in his time.
    Not only was Sollberger a master knapper, he was truly a gentleman
    and humble as well. He was very analytical with his theoretical
    papers and articles being the best in the field. His literary works
    were of the highest quality where he published in many journals
    including American Antiquity, Lithic Technology, Flintknappers'
    Exchange, Flintknapping Digest, and The Emic Perspective.
    J.B. Sollberger started flintknapping when he was middle aged, some
    time around 1970. He always had a curiosity about knapping but didn't
    get the "lithic erg" until he observed a scrapper making
    demonstration at the 1970 Dallas Archaeological Society meetings.
    Ironically Don Crabtree came to Dallas to the meetings but J.B.
    Sollberger had to work so he missed the opportunity to meet Crabtree.
    The next week he tried to make up for it buy going on his first flint
    hunt and ordering Crabtrees book. Upon reading this, Sollberger got a
    basic tool kit together and began experimenting.
    Sollberger recalled seeing a forked stick in a museum in Texas as a
    boy and began experimenting with his famous "fork and lever" knapping
    style. Sollberger was very successful in his experiments and was soon
    making fine arrow heads with his rig.
    According to Sollberger (1978) " back in 1933 I suppose, we were just
    boy artifact collectors. We made this trip to San Antone to see the
    Witte Museum and inside they had a forked stick a little over a foot
    long with something like 3/4 of an inch gap between the two forks. It
    struck me that pressure flaking could be done with leverage by laying
    the biface material across this forked stick and using the fork as a
    fulcrum for a lever".
    In 1990, John Wellman spoke to Solly and said that Solly was really
    interested in the East Wenatchee Site in Washington and he had made
    several large fluted points including an eight inch Cumberland he had
    spend eight hours preparing and fluted off the tip. This was really
    advanced work for the year and to me Sollberger's work remains
    unsurpassed.
    Bob Vernon, an old time Texas knapper once conveyed this story about
    Sollberger to me: " If any of you ever had the privilege of sitting
    alongside Solly at a small knapping session, you'll remember his dry,
    but gentle, humor. Like the times when he would say, " That platform
    looks a like a strong `un- guess I better drag out ol' "he-poppa-ho"
    (his mega-moose billet)."
    Almost all Sollberger's work was in flint or chert, I have only seen
    one item made by Sollberger of obsidian. The obsidian point is in the
    collection of Steve Carter, a master flintknapper from Ramona,
    California. The obsidian point was very nice and very delicate, this
    shows the diversity in craftsmanship Sollberger had. The last time I
    spoke to J.B. Sollberger he was crafting a set of masterful flint
    Folsom points out of Texas flint. He had made quite a few thousand
    points in his time and was using 1,000 pounds of flint a year. Even
    when Sollberger was quite old he continued being very active in
    knapping and writing. In a letter from Sollberger to Steve Behrnes
    Sollberger described this incredible expedience, " My house, on
    Monday nights, is known as the Sollberger Clovis Factory. Joe Miller
    and Woody Blackwell made Tee Shirts to that name which we often wear.
    Dr. Ericson, David Hartig,Gene Stapleton, Jess Nichols, are regulars
    who concentrate on fluting." J.B. Sollberger died on Sunday, May 7 at
    Baylor University Medical Center in Dallas from emphysema. He was 80
    years old. Many rumors have surfaced in the years after his death,
    that Solly died of silicosis, this is simply untrue. According to the
    Dallas Morning News, Solly donated his collection to the University
    of Texas, where they will be used for study. In my collection I have
    several Sollberger points, the one that is my favorite has written on
    it "to my friend Ray Harwood from J.B. Sollberger," I use that point
    as inspiration for my own knapping.










    ///////////////////////////////////////////////////////////////////////////////////////////////////
    THE TEXAS MASTER; In the states of Texas was a long lean bloke, it
    wasn't Johnny Smoke, it was paleo flintknapping pioneer, J.B.
    Sollberger. I was aquatinted with Mr. Sollberger and know that he was
    a true master flintknapper and influence to hundreds.
    Though they were contemporary, Carabtree and Texan, J.B. Sollberger
    spurred on two separate schools of thought. Crabtree the obsidian
    school and Sollberger the Texas flint school. Though both are
    flintknapping, the methodology is very different.
    In the realm of thought and mental visualization, deep in the mind is
    the perfect visualization or pure idea, the mental template. For most
    craftsmen by the time this idea becomes a piece of work it has lost a
    bit of perfection. On rare occasion it is manifested in a piece of
    art work, this was the case with the magnificent flintwork of J.B.
    Sollberger, of Dallas, Texas.
    Sollberger was a true flintknapping pioneer and a legend in his time.
    Not only was Sollberger a master knapper, he was truly a gentleman
    and humble as well. He was very analytical with his theoretical
    papers and articles being the best in the field. His literary works
    were of the highest quality where he published in many journals
    including American Antiquity, Lithic Technology, Flintknappers'
    Exchange, Flintknapping Digest, and The Emic Perspective.
    J.B. Sollberger started flintknapping when he was middle aged, some
    time around 1970. He always had a curiosity about knapping but didn't
    get the "lithic erg" until he observed a scrapper making
    demonstration at the 1970 Dallas Archaeological Society meetings.
    Ironically Don Crabtree came to Dallas to the meetings but J.B.
    Sollberger had to work so he missed the opportunity to meet Crabtree.
    The next week he tried to make up for it buy going on his first flint
    hunt and ordering Crabtrees book. Upon reading this, Sollberger got a
    basic tool kit together and began experimenting.
    Sollberger recalled seeing a forked stick in a museum in Texas as a
    boy and began experimenting with his famous "fork and lever" knapping
    style. Sollberger was very successful in his experiments and was soon
    making fine arrow heads with his rig.
    According to Sollberger (1978) " back in 1933 I suppose, we were just
    boy artifact collectors. We made this trip to San Antone to see the
    Witte Museum and inside they had a forked stick a little over a foot
    long with something like 3/4 of an inch gap between the two forks. It
    struck me that pressure flaking could be done with leverage by laying
    the biface material across this forked stick and using the fork as a
    fulcrum for a lever".
    In 1990, John Wellman spoke to Solly and said that Solly was really
    interested in the East Wenatchee Site in Washington and he had made
    several large fluted points including an eight inch Cumberland he had
    spend eight hours preparing and fluted off the tip. This was really
    advanced work for the year and to me Sollberger's work remains
    unsurpassed.
    Bob Vernon, an old time Texas knapper once conveyed this story about
    Sollberger to me: " If any of you ever had the privilege of sitting
    alongside Solly at a small knapping session, you'll remember his dry,
    but gentle, humor. Like the times when he would say, " That platform
    looks a like a strong `un- guess I better drag out ol' "he-poppa-ho"
    (his mega-moose billet)."
    Almost all Sollberger's work was in flint or chert, I have only seen
    one item made by Sollberger of obsidian. The obsidian point is in the
    collection of Steve Carter, a master flintknapper from Ramona,
    California. The obsidian point was very nice and very delicate, this
    shows the diversity in craftsmanship Sollberger had. The last time I
    spoke to J.B. Sollberger he was crafting a set of masterful flint
    Folsom points out of Texas flint. He had made quite a few thousand
    points in his time and was using 1,000 pounds of flint a year. Even
    when Sollberger was quite old he continued being very active in
    knapping and writing. In a letter from Sollberger to Steve Behrnes
    Sollberger described this incredible expedience, " My house, on
    Monday nights, is known as the Sollberger Clovis Factory. Joe Miller
    and Woody Blackwell made Tee Shirts to that name which we often wear. The International Flintknappers ‘ Hall of Fame and Museum is encouraging individuals of all ages to “Be A Superior Example,” through a new education program as part of a new curriculum to promote healthy habits, while encouraging everyone to live free of drugs and other such substances or vices. It serves as the central point for the study of the history of flintknapping in the United States and beyond, displays flintknapping-related artifacts and exhibits, and honors those who have excelled in the craft, research/ writing, promoting events, and serving the knapping community in an ethical and wilderness loving manner.








    DEMONSTRATION LOCATIONS AND DATES

    Bakersfield Knappin
    We meet the first Sunday of every month.
    10 AM - 5 PM
    Hart Memorial Park
    Bakersfield, CA
    For information about the park go to:
    Hart Memorial Park




    2014 DEMONSTRATION SCHEDULE




    Chamberlin Ranch Archery Shoot. Los Olivos, Ca. Knappin is held with the archery shoot. Camping is Allowed. April 12 and 13
    Finegold Knapp-in. Near Friant, Ca. Approximately 40 miles outside of Fresno. Camping is allowed. Host Merkell Hickman. April 25, 26  and 27
    Annual Rock Show held at the Bakersfield Shriners Park next to Kern County Fairgrounds. Camping is allowed on spot. May 16, 17 and 18
    Bakersfield Pow Wow. Held at Kern County Fairgrounds. Camping is allowed. May 27, 28, and 29
    Moorpark Pow Wow. Held at Moorpark College. Camping is allowed. July 18, 19 and 20
    Yosimite Knappin. Held at the Indian Village inside Yosemite National Park. Need to make your own camping/hotel arrangements. Bakersfield Knappin at Hart Park will be cancelled and attending the Yosemite Knappin instead. 
    August 1, 2 and 3

    Finegold Knapp-in. Near Friant, Ca. Host Merkell Hickman. Camping is allowed. October 17, 18 and 19
    McKittrick Knapp-in. Near McKittrick, Ca. Camping is allowed. November 8 and 9

    HomeHow ToInteresting StuffEventsAbout Us
     
    2014 Schedule of Upcoming PSK Knap-ins and other PSK  Attended Events

    PSK Knap-ins (excluding weekly and bi-monthly knap-ins) 



    3rd Annual North Columbia Knap-in Kettle Falls, WA October (dates pending) Host Patrick Farneman
    4th Annual Kittitas Valley's Fall Gathering of Stone Age Craftsmen, Ellensburg, WA October (dates pending) Host Jim Baugh
    Other Events - not PSK hosted events