smarandachegeometries : Messages : 6-35 of 747

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6	Hello,<br><br>I am new here. Nice to hear about this club.<br><br>Joan...	duncan432001	Aug 8, 2001 3:30 am
7	What model would be the best for a noneuclidean geometry (in particular for the first Smarandache paradoxist geometry)?<br><br>M. Downley...	noneuclid_geom	Aug 8, 2001 3:51 am
8	<< What model would be the best for a noneuclidean geometry (in particular for the first Smarandache paradoxist geometry)?<br><br>M. Downley...	johnkamla2000	Aug 8, 2001 3:55 am
9	Welcome to this club.<br><br>Mike...	mikeantholy	Aug 12, 2001 5:43 am
10	Because more people enrolled in the club I would like to tell every body that papers on Smarandache geometries will be published in the...	mikeantholy	Aug 16, 2001 5:52 pm
11	I agree with yyimmo that there is only a geometry.<br>That's what Smarandache geometries try to accomplish: to unite more euclidean and non-euclidean...	johnkamla2000	Aug 20, 2001 8:25 pm
12	From one of F.Smarandache's book at<br><a href=http://www.gallup.unm.edu/~smarandache/TransDis.txt...	noneuclid_geom	Aug 20, 2001 8:34 pm
13	<< From one of F.Smarandache's book at<br> <a href=http://www.gallup.unm.edu/~smarandache/TransDis.txt...	mikeantholy	Aug 22, 2001 3:42 am
14	Hi everyone. I'm a new member.<br><br>I have a couple questions and thoughts as I try to get up to speed.<br><br>I haven't been to the library yet, but can I...	hiseri1	Aug 24, 2001 8:15 pm
15	only for the Smarandache Geometries is at:<br><a href=http://www.gallup.unm.edu/~smarandache/geometry.htm...	mikeantholy	Aug 24, 2001 11:32 pm
16	<<Hi everyone. I'm a new member.>><br><br>Every body is new because the club started less than one month ago. Therefore, welcome hiseri1 ...	mikeantholy	Aug 24, 2001 11:45 pm
17	I also have a question - sorry if it's too bold: <br><br>Because the theory of relativity uses the Riemannian geometry, and because the Smarandache geometries...	dacosta_teresinha dacosta_tere...	Aug 24, 2001 11:59 pm
18	There are two kinds of geometries that I've seen that are called Riemannian. One is the elliptic geometry seen in standard geometry texts. It seems that it ...	hiseri1	Aug 25, 2001 2:53 pm
19	<<If this is the case, wouldn't the "neutral geometry" axioms force the<br> Smarandache geometries to be 2-manifolds (essentially)?>><br><br>Hi...	jeanmariecharrier jeanmariecha...	Aug 25, 2001 4:31 pm
20	I'm new too. Because your club is more active than other geometry clubs I enrolled into it.<br><br>Marcelle...	marcelleparis	Aug 25, 2001 4:43 pm
21	<<I believe Einstein mostly used this second type of Riemannian geometry.<br> Dacosta Teresinha's idea together with one of the earlier messages ...	noneuclid_geom	Aug 25, 2001 4:55 pm
22	<< If you could "visualize" a Smarandache geometry as a curved surfade (a<br> Riemannian geometry) or something like a set of parallel universes, ...	noneuclid_geom	Aug 25, 2001 5:01 pm
23	<< I think this is because Riemann was<br> more interested in viewing geometry as a local phenomenon. >><br><br>Because Mr. Howard had an ...	ken5prasad	Aug 25, 2001 5:09 pm
24	<<I think Mike asked about the difference between absolute and neutral<br> geometry. I'm not sure. They might be the same. I'm using neutral<br> geometry...	mikeantholy	Aug 25, 2001 5:59 pm
25	I think absolute geometry and neutral geometry are the same too.<br><br>On my original two "conclusions," I think both are true, if we assume all of Hilbert's...	hiseri1	Aug 27, 2001 1:47 am
26	I don't really know how to think about these Smarandache geometries. Jean says that they could be defined on any manifold. It would help me a lot if I could ...	hiseri1	Aug 27, 2001 3:37 pm
27	If Smarandache geometries are manifolds, then that helps me, because I can kind of visualize manifolds.<br><br>I really want something to visualize, so if they...	hiseri1	Aug 27, 2001 3:53 pm
28	<<I don't really know how to think about these Smarandache geometries.<br> Jean says that they could be defined on any manifold. It would help me a<br>...	ken5prasad	Aug 27, 2001 9:49 pm
29	<<If Smarandache geometries are manifolds, then that helps me, because I<br> can kind of visualize manifolds.<br><br> I really want something to ...	ken5prasad	Aug 27, 2001 9:54 pm
30	<I believe that in neutral geometry, given a ray, there is a unique point on<br> the ray at any distance from the endpoint. There is also a ray making ...	jeanmariecharrier jeanmariecha...	Aug 27, 2001 10:29 pm
31	First of all, manifolds are the essence of all that is good.<br><br>I think the concept of a manifold started with Riemann. It seems that our minds are ...	hiseri1	Aug 28, 2001 12:42 am
32	<< I'm new too. Because your club is more active than other geometry clubs<br> I enrolled into it.<br><br> Marcelle >><br><br>Merci, Marcelle.<br>I...	mikeantholy	Aug 28, 2001 2:45 am
33	Because many messages were dealing with various types of geometries and axioms I thought I need to clarify some definitions.<br><br>DEFINITION 1:<br>Let's have...	mikeantholy	Aug 28, 2001 3:14 am
34	<<This makes me think that the axioms for a Smarandache geometry do not<br> require both that lines separate AND that lines intersect just once. This<br>...	marcelleparis	Aug 28, 2001 4:01 am
35	<<If Smarandache geometries are manifolds, then that helps me, because I<br> can kind of visualize manifolds.>><br><br>I feel that some of them are...	marcelleparis	Aug 28, 2001 4:12 am

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