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Golden Spiral and Fibonacci Spiral T-Shirt

$24.25

per shirt

Qty:
1
 
  • Front
    Front
  • Back
    Back
  • Front Full
    Front Full
  • Back Full
    Back Full
  • Design Front
    Design Front
  • Design Back
    Design Back
  • Detail - Neck (in White)
    Detail - Neck (in White)
  • Detail - Hem (in White)
    Detail - Hem (in White)
Golden Spiral and Fibonacci Spiral T-Shirt
Independent artist’s content may not match model depicted; RealView™ technology illustrates fit and usage only.
Hot Pick
Basic T-Shirt
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White
Light Colors
Size
SizeBody SizesProduct Measurements
ChestWaistHipsWidthLength
Adult S36.5 - 38.5 in
(92.71 - 97.79 cm)
30.5 - 32.5 in
(77.47 - 82.55 cm)
36.5 - 38.5 in
(92.71 - 97.79 cm)
18.25 in
(46.4 cm)
28.25 in
(71.8 cm)
Adult M40 - 42 in
(101.6 - 106.68 cm)
34 - 36 in
(86.36 - 91.44 cm)
40 - 42 in
(101.6 - 106.68 cm)
20 in
(50.8 cm)
28.25 in
(71.8 cm)
Adult L43.5 - 45.5 in
(110.49 - 115.57 cm)
37.5 - 39.5 in
(95.25 - 100.33 cm)
43.5 - 45.5 in
(110.49 - 115.57 cm)
21.75 in
(55.3 cm)
29 in
(73.7 cm)
Adult XL46.5 - 48.5 in
(118.11 - 123.19 cm)
40.5 - 42.5 in
(102.87 - 107.95 cm)
46.5 - 48.5 in
(118.11 - 123.19 cm)
23.25 in
(59.1 cm)
31 in
(78.7 cm)
Adult 2X51.5 - 53.5 in
(130.81 - 135.89 cm)
45.5 - 47.5 in
(115.57 - 120.65 cm)
51.5 - 53.5 in
(130.81 - 135.89 cm)
25.75 in
(65.4 cm)
32 in
(81.3 cm)
Adult 3X56.5 - 58.5 in
(143.51 - 148.59 cm)
50.5 - 52.5 in
(128.27 - 133.35 cm)
56.5 - 58.5 in
(143.51 - 148.59 cm)
28.25 in
(71.8 cm)
32.5 in
(82.6 cm)
Adult 4X60.5 - 62.5 in
(153.67 - 158.75 cm)
54.5 - 56.5 in
(138.43 - 143.51 cm)
60.5 - 62.5 in
(153.67 - 158.75 cm)
30.25 in
(76.8 cm)
33 in
(83.8 cm)
Adult 5X64 - 66 in
(162.56 - 167.64 cm)
58 - 60 in
(147.32 - 152.4 cm)
64 - 66 in
(162.56 - 167.64 cm)
32 in
(81.3 cm)
35 in
(88.9 cm)
Adult 6X70 - 72 in
(177.8 - 182.88 cm)
64 - 66 in
(162.56 - 167.64 cm)
70 - 72 in
(177.8 - 182.88 cm)
35 in
(88.9 cm)
37 in
(94 cm)

Body Sizes

  • Chest: Lift arms and wrap tape measure around chest. Place at widest part and pull firmly. Put arms down for most accurate measurement.
  • Waist: Wrap the tape measure around your waist at the narrowest point.
  • Hips: Wrap the tape measure around the widest part of your hips and pull firmly.

Product Measurements

  • Width: Measure T-shirt from arm hole to arm hole.
  • Length: Measure T-shirt from the seam at the neck to the bottom of the garment.
Select an option:
About This Product
  • Sold by
Style: Men's Basic T-Shirt

Comfortable, casual and loose fitting, our heavyweight t-shirt will easily become a closet staple. Made from 100% cotton, it wears well on anyone. We’ve double-needle stitched the bottom and sleeve hems for extra durability.

Size & Fit

  • Model is 6’1” and is wearing a medium
  • Standard fit
  • Fits true to size

Fabric & Care

  • 100% cotton (Heathers are a cotton/poly blend)
  • Tagless label for comfort
  • Double-needle hemmed sleeves and bottom
  • Machine wash cold, tumble dry low
  • Imported
About This Design
Golden Spiral and Fibonacci Spiral T-Shirt
The Golden Spiral (back design) is constructed by repeatedly dividing Golden Rectangles in half. A rectangle with proportions such that when divided in half (parallel to a short side) each half has the same proportions, is a Golden Rectangle, and the ratio of a long side to a short side is the Golden Ratio (1.61803398874989484820458683436564). To make a Golden Spiral, divide a Golden Rectangle in half, then divide one of the halves in half, and repeat as long as you like. Which half is divided next is chosen so that diagonals can be drawn across successively smaller rectangles so that these diagonals form a spiral. The Fibonacci Spiral (front design) is constructed by diagonals across squares. The sizes of the squares are determined by the Fibonacci series 1, 1, 2, 3, 5, 8, 13, 21.. where each integer is the sum of the two previous integers. Instead of constructing the spiral from the outside in as for the Golden Spiral, we construct this spiral from the inside out. We start with two squares of size 1 (the length of a side). We can place one square against the other neatly because the sides have the same length. Two other sides are colinear (lie on one line) with a combined length of 2. We place a square of size 2 against this combined length. Then we place diagonals on the three squares such that the diagonals lie end-to-end, making the beginning of the spiral. Now we find two colinear sides of lengths 1 and 2 that touch the longest diagonal, and we place a square of size 3 against this combined length and add another diagonal to the spiral. As we repeat this procedure, we graphically produce the Fibonacci series. The Fibonacci series is related to the Golden Ratio because ratios of adjacent values of the Fibonacci series are increasingly better approximations of the Golden Ratio: 21/13=1.6153, 34/21=1.6190, 55/34=1.6176, etc.
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Other Info
Product ID: 235765739168422667
Created on:
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