Mathematics - a new basis

Status
Not open for further replies.

topsquark

Forum Staff
Jan 2006
11,602
3,458
Wellsville, NY
review of current mathematics, a perfect representations of mathematics that has the answers to all the challenges ...
"...all challenges."

What challenges?

-Dan
 
Jan 2012
80
0
2.18 Multi subtraction "2.12,2.15"
Theorem -subtraction and subtract gap two gaps number.
EVIDENCE -2/.3/2- [1]2/.2/1=1/.1/1/.3/1 or
2/.3/2-[.6]2/.2/1=1/.1/1/.3/1
2/.3/2\(\displaystyle \fbox{-.} \)[1]2/.2/1=0/.1/0 or
2/.3/2\(\displaystyle \fbox{-.} \) [.6]2/.2/1=0/.1/0 follows
w61.png
The general form
w62.png
The general form of the opposite numbers.
w63.png
w64.png
 
Last edited:

topsquark

Forum Staff
Jan 2006
11,602
3,458
Wellsville, NY
2.18 Multi subtraction "2.12,2.15"
Theorem -subtraction and subtract gap two gaps number.
EVIDENCE -2/.3/2- [1]2/.2/1=1/.1/1/.3/1 or
2/.3/2-[.6]2/.2/1=1/.1/1/.3/1
2/.3/2\(\displaystyle \fbox{-.} \)[1]2/.2/1=0/.1/0 or
2/.3/2\(\displaystyle \fbox{-.} \) [.6]2/.2/1=0/.1/0 follows
View attachment 27219
The general form
View attachment 27220
The general form of the opposite numbers.
View attachment 27221
View attachment 27222
(sighs) Will you please just post your paper instead of snippets? It would make it much easier to post intelligent questions.

Again: What challenges are there in the "usual" Mathematics that are "fixed" by your approach?

-Dan
 
Jan 2012
80
0
What challenges are there in the "usual" Mathematics that are "fixed" by your approach?

-Dan
- That there are arithmetic operations which no current mathematics
-that there are different forms of the function
-that there is a graph of the function with three (more) variable
...
you seem to have a lot of eager, ...
TEST -to see if you learned anything
2.8
a)4/.45/3/.32/3=?
b)56/.3/21/.3/1=?
2.10
a)4/.5/3s.+[3]4/.12/3s.=?
b)3/.8/3s.+[7]4/.4/8s.=?
2.12
a)4/.6/3s.-[.5]6/.10/3s.=?
b)5/.5/5/.5/5s.-[.8]3/.2/3/.3/2s.=?
2.13
a)2/.3/2/.3/2s.\(\displaystyle \fbox{-}\)[.6]6/.3/6/.3/2s.=?
b)3/.5/3/.5/3s.\(\displaystyle \fbox{-}\)[7]4/.5/3/.1/1s.=?
2.14
a)4/.3/2/.1/0s.\(\displaystyle \fbox{+}\)[.4]5/.6/4/.7/3s.=?
b)7/.6/7s.\(\displaystyle \fbox{+}\)[5]4/.4/4s.=?
2.15
a)4/.5/4/.5/4s.\(\displaystyle \fbox{-.}\)[7]3/.3/3/.3/3s.=?
b)6/.5/4/.3/2s.\(\displaystyle \fbox{-.}\)[.6]5/.2/5/.2/5s.=?
2.16
a)3/.4/5s.\(\displaystyle \fbox{-/}\)[.3]6/.3/6/.3/6s.=?
b)4/.4/3/.3/2s.\(\displaystyle \fbox{-/}\)[9]2/.3/4/.5/6s.=?
2.17
a)3/.4/3/.4/3s.\(\displaystyle \fbox{+m}\)[7]6/.5/4/.6/1s.=?
b)5/.5/5/.5/2s.\(\displaystyle \fbox{+m}\)[.10]3/.4/5/.4/2s.=?
2.18
a)4/.5/6s.\(\displaystyle \fbox{-m}\)[6]7/.5/3/.1/1s.=?
b)2/.2/7/.1/2s.\(\displaystyle \fbox{-m}\)[.5]5/.4/5/.4/5s.=?
2.19
a)4/.4/4/.4/5s.\(\displaystyle \fbox{-.m}\)[9]3/.3/3/.3/2s.=?
b)4/.5/4/.5/4s.\(\displaystyle \fbox{-.m}\)[.9]4/.3/2/.1/0s.=?
-----------------
2.19 Multi contrary subtract "2.13,2.16"
Theorem - contrary subtract and gap contrary subtract two gaps numbers

EVIDENCE-1/.2/1 \(\displaystyle \fbox{-}\) [0 ]0/.1/1/.1/0=2/.1/1 or
1/.2/1 \(\displaystyle \fbox{-}\) [.4]0/.1/1/.1/0=2/.1/1
1/.2/1 \(\displaystyle \fbox{-/}\) [0 ]0/.1/1/.1/0=0/.2/0 or
1/.2/1 \(\displaystyle \fbox{-/}\)[.4]0/.1/1/.1/0=0/.2/0 follows
w65.png
The general form
w66.png
The general form of the opposite numbers.
w67.png
w68.png
 
Jan 2012
80
0
2.20 Multiply "2.10"
Theorem - Two (more) gathering and collecting the same gap
number (N, GN) can be abbreviated to write.
2.20.1 Addition
EVIDENCE-2+2 follows 2x2 , 1/.2/1+1/.2/1 follows 1/.2/1x2
2+2+2 follows 2x3 , 1/.2/1+1/.2/1+1/.2/1 follows 1/.2/1x3
2+2+2+2 follows 2x4 ,1/.2/1+1/.2/1+1/.2/1+1/.2/1 follows 1/.2/1x4
...
The general form - a+a follows ax2
a+a+a follows ax3
a+a+a+a follows ax4
...
2x[0]3=2
w69.png
2x[1]3=4
w70.png
2x[2]3=6
w71.png
2.20.2 Gap add
EVIDENCE -1/.1/1 \(\displaystyle \fbox{x}\) [0] 3=0/.1/0
1/.1/1\(\displaystyle \fbox{x}\)  [1] 3=0/.3/0
1/.1/1 \(\displaystyle \fbox{x}\)  [2] 3=0/.1/1/.1/1/.1/0
1/.1/1 \(\displaystyle \fbox{x}\)  [3] 3=0/.1/2/.1/2/.1/0
Comparability of the two mathematics ( down what is given of the current mathematics)
Multi subtraction - no
Multi contrary subtract -no
Multiply - axiom (only natural numbers)
 
Jan 2012
80
0
2.21 Dealing "2:22"
Theorm - from the number (N) is subtracted one (more) of
b (N) to the numerical point 0, and the number (numbers arising from previous subtraction), and have compared the number of b - their point [.0] are
connected.
EVIDENCE-6-2=4 , 4-2=2 , 2-2=0 follows 6:2=3.
w72.png
general form: a-b=0 follows a:b=1
a-b=b , b-b=0 follows a:b=2
a-b=c , c-b=b , b-b=0 follows a:b=3
...
 

HallsofIvy

MHF Helper
Apr 2005
20,249
7,909
You are giving a lot of what, I guess, are examples of what you mean but you still haven't given a single definition. Without that, we cannot understand what you are trying to say.
 
  • Like
Reactions: 1 person
Jan 2012
80
0
You are giving a lot of what, I guess, are examples of what you mean but you still haven't given a single definition. Without that, we cannot understand what you are trying to say.
definition - 1 Mathematics Space
-------------
I use a notebook in the box, there is a grid, and this work (kn (k-step, n-number of steps))
k1 - ask a numeric semi line
9y.png
k2-natural numbers conversion in geometric form and sequence of units (not represent a binary number)
9yy.png
k3-converting gap in the number of geometric form and sequence of ones and zeros (not pose a binary number). general form of emptiness:
a / .b / c
a / .b / d / .e / c
a / .b / d / .e / f / .g / c
...
(a and c) the external number of vacancies they may be {0,1,2,3,4,5,6,7, ...}, the other numbers are the inner emptiness of those can be {1,2,3, 4,5,6,7, ...}
9yyy.png
 

topsquark

Forum Staff
Jan 2006
11,602
3,458
Wellsville, NY
First: You (or your translator) need to learn English better.

Second: This is more or less Euclid's treatment of ratios. Your notation is different from any I've seen but why do you think that \(\displaystyle 110011\) is any better than \(\displaystyle x \in \[ 0, 2 \] \cup \[ 4, 6 \]\) ? I don't see any practical difference between the two.

I can follow (to a degree) what you are doing and what your notation is but what practical use is this? I see nothing here that I haven't seen before in Topology. It's Geometry just with a different notation.

-Dan
 
Jan 2012
80
0
First: You (or your translator) need to learn English better.

Second: This is more or less Euclid's treatment of ratios. Your notation is different from any I've seen but why do you think that \(\displaystyle 110011\) is any better than \(\displaystyle x \in \[ 0, 2 \] \cup \[ 4, 6 \]\) ? I don't see any practical difference between the two.

I can follow (to a degree) what you are doing and what your notation is but what practical use is this? I see nothing here that I haven't seen before in Topology. It's Geometry just with a different notation.

-Dan
1.google translation - looks like bad translations
2.in my notation used fewer characters, look down and to show the current notation math, you find that to be a lot of signs of this (2/.2/4 + [1] 3/.3/2 =9 , 18 -character )
---------------

k4 - opposite numbers, geometric basis - instead of 1 set to 0, instead of 0 to 1 sets
example, the number 7 (its opposite is 0/.7/0). 2/.2/2 (its opposite is 0/.2/2/.2/0)
8y.png

k5 - the calculation, the general form aw [q] b = c, first number-a, second number-b,c- one or more
solution calculation, w-calculation, [g]-a place where it happens the calculation
(refers to (a) number)
Addition - 1 exist in the a or b (2/.2/4 + [1] 3/.3/2 =9)
, 2 +2 = 4 (addition to current mathematics)
8yy.png
 
Status
Not open for further replies.