Recent content by ms.math

  1. M

    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    Every new thing emerges from the previous, my terms are associated ------------- 2.9 Addition Theorem-number (number of gaps) and mobile number (mobile Gap number) are in contact, the movable point number (mobile number gaps) (.0) Varies according to the number of counts (number of gaps)...
  2. M

    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    2.8 comparability of natural numbers Theorem-Two (more) numbers are comparable to know Who is the greater (equal, smaller), which is the point of (.. 0) away from the numerical point of 0th EVIDENCE - Two issues: 5> 3 (item number 5 (.5) away from the point number 3 (.3)) 5 has a...
  3. M

    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    2.7 Points of number Theorem - Number of numeric longer has a point, it could be the opposite write. EVIDENCE - Number 5 has a point: (.0), (.1), (.2), (.3) (.4) (.5). Opposite may write: (.. 0), (​​.. 1), (​​2 ..) (.. 3), (​​4 ..) (.. 5). Emptiness 2 (.3.) 1 has a point: (.0), (.1)...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    2.6 Moving of gap number Theorem-gap numbers can be entered and the second numerical point other than the point numeric 0 EVIDENCE-ratio (length) numeric point (0) and the numerical point of (4) is gap 2 (.1.) 1 Ratio (length) numeric point (1) and the numerical point of (5) is gap 2...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    2.5 Gap numbers Theorem- number and mobile number of no contact, ( number and mobile number without contact) and mobile number without con- clock, ..., in numeric longer. EVIDENCE - number 2 and mobile number 2 no contact, gets a gap of 2 (.1.) 2 number 2 and number mobile 2 no...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    2.4 Mobile Number Theorem-Natural numbers can be specified and other numerical point other than the point numeric 0th Proof - Value (length) numeric point (0) and numeric item (2) the number 2 Ratio (length) numeric point (1) and the numerical point of (3) is the number 2 Ratio...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    Theorem - the length between points 0 and all points (separately) on the number the longer the new relationship proof - look along the numerical We got a set of natural numbers N = {0,1,2,3,4,5,6,7,8,9,10,11,12, ...}, example of the difference and the number of points on the number...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    theorem - infinite point dc longer be replaced {(0), (0,1), ... (0,1,2,3,4,5,6,7,8,9), ...} circular and set position. evidence We got a new geometric object - along the numerical primes - http://docs.google.com/file/d/0BzkWG0xdRpPYVTZxVThoUkJlRWs/edit
  9. M

    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    When you look at this "addition", you will not understand, because you need to show much new to you realize 1.3 + (.0)3 = 3 2.3 +(.1)3 = 4 3.3 +(.2)3 = 5 4.3+3 = 6 5.33Rd1(6)d2(7)+3 = 7 6.33Rd1(6)d2(8)+3 = 8 7.33Rd1(6)d2(9)+3 = 9 8.33Rd1(6)d2(10)+3 = 10 9.33Rd1(6)d2(12)+3 = 12...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    Yes. a(a>2)+b(b>2)=c -general form for all polygons A different approach, a mathematical space that has two starting points (natural and realistic axiom - a natural geometric object and a real geometric object) in a mathematical space is monitored geometrical relationship between the object...
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    Combinatorics Problem: Solving Geometric Angle Challenges with Addition

    Watch the image below. If we combine the two triangles we get different results. Triangles will be replaced with the number 3 (because triangles have three angles), the results obtained with the number as a geometric object angles. Connecting the two triangles is the mathematical operations of...
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