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excellente.
je connais le mot "dire".
it means to talk.
j essais devien plus bilingue.
j aime le langue français beaucoup!
I read that n.korea
said it wasn.t them.
the usa news even
shows an air pic where
kids learned
computers.
I think Dennis Kucinich
is more peaceful
than Barack O.
le français parais calme.
j essais apprendre plus français.
ask a clam about life. clams are animals without a central processor.
hi pari.alf
a zero and a seven
have been drawn with
an extra crossing line
on the character.
I use dots on ones and zeros
in my personal notes. I put the
dot on the center of the one or zero.
the dot product div length product = cosine(angle) in 3d. angles between edges of cube from center are 60 degrees to closest edge. because of the hex ring on an angle, multiples of 60 are also there.
REM Start of BASIC! Program
dim maxesindexup1[4097]
xx=0
gosub zeroarraylbl3
for jqa=0 to 1
for jqb=0 to 1
for jqc=0 to 1
for jqd=0 to 1
for jqe=0 to 1
for jqf=0 to 1
for jqg=0 to 1
for jqh=0 to 1
for jqi=0 to 1
for jqj=0 to 1
for jqk=0 to 1
for jql=0 to 1
print "new shape computation"
jqvalmax=0
jqval=0
gosub incxxlbl1
gosub tmpvarlbl2
gosub getvaluelbl4
gosub replacemaxlbl6
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
gosub lefttorightlbl5
gosub getvaluelbl4
gosub replacemaxlbl6
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub zquarteryyyylbl11
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
gosub xquarteryyyylbl12
maxesindexup1[1+jqvalmax]=77
next jql
next jqk
next jqj
next jqi
next jqh
next jqg
next jqf
next jqe
next jqd
next jqc
next jqb
next jqa
! print xx
gosub countmaxeslbl7
end
incxxlbl1:
xx=xx+1
return
tmpvarlbl2:
aa=jqa
bb=jqb
cc=jqc
dd=jqd
ee=jqe
ff=jqf
gg=jqg
hh=jqh
ii=jqi
jj=jqj
kk=jqk
ll=jql
return
zeroarraylbl3:
for jqlbl3 = 1 to 4096
maxesindexup1[jqlbl3]=0
next jqlbl3
return
getvaluelbl4:
jqval=aa
jqval=jqval+jqval
jqval=jqval+bb
jqval=jqval+jqval
jqval=jqval+cc
jqval=jqval+jqval
jqval=jqval+dd
jqval=jqval+jqval
jqval=jqval+ee
jqval=jqval+jqval
jqval=jqval+ff
jqval=jqval+jqval
jqval=jqval+gg
jqval=jqval+jqval
jqval=jqval+hh
jqval=jqval+jqval
jqval=jqval+ii
jqval=jqval+jqval
jqval=jqval+jj
jqval=jqval+jqval
jqval=jqval+kk
jqval=jqval+jqval
jqval=jqval+ll
! print jqval
return
lefttorightlbl5:
aa=jqa
dd=jqb
cc=jqc
bb=jqd
ff=jqe
ee=jqf
hh=jqg
gg=jqh
ii=jqi
ll=jqj
kk=jqk
jj=jql
return
replacemaxlbl6:
if (jqval > jqvalmax ) then
jqvalmax = jqval
print jqvalmax
endif
return
countmaxeslbl7:
jqshapecount=0
for xxlbl7=1 to 4096
if (77= maxesindexup1[xxlbl7]) then
jqshapecount=jqshapecount+1
endif
next xxlbl7
print "shape count"
print jqshapecount
print "**********"
return
turnonzaxislbl8:
ccc=cc
aaa=aa
bbb=bb
cc=hh
aa=ee
bb=dd
hh=kk
ee=ii
dd=ll
kk=gg
ii=ff
ll=jj
gg=ccc
ff=aaa
jj=bbb
return
turnonyaxislbl9:
aaa=aa
eee=ee
iii=ii
aa=dd
dd=cc
cc=bb
bb=aaa
ee=hh
hh=gg
gg=ff
ff=eee
ii=ll
ll=kk
kk=jj
jj=iii
return
computelbl10:
gosub getvaluelbl4
gosub replacemaxlbl6
return
zquarteryyyylbl11:
gosub turnonzaxislbl8
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
return
xquarteryyyylbl12:
gosub turnonxaxislbl13
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
gosub turnonyaxislbl9
gosub computelbl10
return
turnonxaxislbl13:
aaa=aa
bbb=bb
ddd=dd
aa=cc
cc=kk
kk=ii
ii=aaa
bb=gg
gg=jj
jj=ff
ff=bbb
dd=hh
hh=ll
ll=ee
ee=ddd
return
i'm getting 144 ways to light up the 12 bulbs.
so we have inadvertently changed
from hex angles to our familiar
orthogonal angles. And now that
i recall, the articles on fcc try to
show a cube on an angle!
so to do this problem of how many
combiations, we can just concentrate
on the geometry of the edges on a cube
and forget any dimensions and lengths
as it is perfectly symmetrical and easy
now...
used pythagoreans to verify center ball is right size and its the same as other 12.
so now all u need for your model is a
rubiks cube or any nice cube shape.
all u have to do is realize that the
6 ball ring is simply at a 45 degree
angle on a rubiks cube so just use
the twelve edge pieces to work
out the problem. and now computers
can be used even easier!
i think i got the platonic solid.
its a cube with the eight corners
cut off exactly halfway from edge
to edge!!!! so u get eight triangles
and six square sides. My brother
tipped me off on this solution
because at UPS where he works
he spins boxes by opposite corners
to see the six sides. but we also
see the six edges cut in half. our
benzenr six ring!!!!
i think there are four center planes with the benzene ring around the center. when u can visualize these planes, then you can reduce permutations by mentally checking all four planes. also a savvy algorithm might be programmable for 2^12 reduction...
i think the best bet is to get some marbles and superglue to make a 13 piece solid. i.m getting the feeling that there are triangles and rectsngles in this irregular platonic solid. funny since its the densest.
we are in the 5th week of summer out of 13 weeks.
july 21: waning skinny crescent two hours before dawn.
on monday june 23rd, i saw a skinny crescent moon, waning to knowledge.
nope. got interrupted when switched devices. thanks 4 reminding me...
i.m on an android cell phone using the forum. google chrome app logs in good. opera mini broeser requires fiddling to get in so ffar undefinrd.
we're in the ninth week of spring now.
i am guessing the seasons are based on the elliptical orbit which i ignore.
I think a relation is the input value and the output value, if not more data than two entities, I'm not sure, plus the way they are interconnected. Wolfram Alpha says something about two things...
Two minutes ago, I just saw a perfect half moon, waxing, now during the day at 3:20PM East Coast USA.
How about if we redo the rules. Start at 2, the first prime number. Choose a username for the #2.
The next poster will use the next counting number and if the number is a prime number then they
choose a username for it, but if the number is a composite number like 4 or 6, then they post all the
prime names that multiply to get that number 4 or 6, e.g. Does that sound fun??