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Knots, Collections of Matemateca IME-USP

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Related Images

Knot theory
Knots and links

Analyzing Network Connections...

Network Profile

Overall Strength
i
6.08% of network
(11.66M)
Strength Breakdown
  • This Post (6.08%)
  • Steiner tree, Collections of Matemateca IME-USP (6.08%)
  • Sampling, Collections of Matemateca IME-USP (2.70%)
  • Spherical geometry, Collections of Matemateca IME-USP (0.68%)
  • Knots (0.68%)
  • Conway knot (0.68%)
  • Durchkrabbelknoten – Technische Sammlungen Dresden (0.68%)
  • Knot invariants (0.68%)
  • Knot notation and operations (0.68%)
  • Knot tables (0.68%)
  • Knot theory; image sets (0.68%)
  • Skein relations (0.68%)
Dominant nodes (excluded from chart)
knot-theory 48.65%Collections of Matemateca IME-USP 16.89%Sampling 13.51%
Influence Score
i
6.50% of network
(1.41)
Influence Breakdown
  • This Post (6.50%)
  • Sampling (8.13%)
  • knot-theory (7.32%)
  • Sampling, Collections of Matemateca IME-USP (6.50%)
  • Collections of Matemateca IME-USP (6.50%)
  • Spherical geometry, Collections of Matemateca IME-USP (6.50%)
  • Steiner tree, Collections of Matemateca IME-USP (6.50%)
  • Knots (6.50%)
  • Conway knot (6.50%)
  • Durchkrabbelknoten – Technische Sammlungen Dresden (6.50%)
  • Knot invariants (6.50%)
  • Knot notation and operations (6.50%)
  • Knot tables (6.50%)
  • Knot theory; image sets (6.50%)
  • Skein relations (6.50%)
Direct Connections 6

Node & Network Details

How is this calculated?

The math continuously tracks how strongly this post is connected to the rest of the network. Every tag forms a 2-way link. The base stats determine personal node strength, and the pie charts below show this node's share against its direct neighbours.

// 1. Base variables (floored at 1 to prevent zero-multiplication math errors)
$inbound = max(1, 3) = 3
$outbound = max(1, 3) = 3

// 2. Node Base Values (Local connection strength)
Base_Strength (PV) = $inbound * $outbound = 3 * 3 = 9
Base_Influence (IV) = $inbound / $outbound = 3 / 3 = 1

// 3. Exponential Network Values (accumulating 14 direct neighbours)
Network_Strength (CV) = Base_PV * (Neighbour_1_PV * Neighbour_2_PV * ...)
                         = 9 *
                           ( 20 [Sampling] *
                            72 [knot-theory] *
                            4 [Sampling, Collections of Matemateca IME-USP] *
                            25 [Collections of Matemateca IME-USP] *
                            1 [Spherical geometry, Collections of Matemateca IME-USP] *
                            9 [Steiner tree, Collections of Matemateca IME-USP] *
                            1 [Knots] *
                            1 [Conway knot] *
                            1 [Durchkrabbelknoten – Technische Sammlungen Dresden] *
                            1 [Knot invariants] *
                            1 [Knot notation and operations] *
                            1 [Knot tables] *
                            1 [Knot theory; image sets] *
                            1 [Skein relations]
                           )

                         = 11.66M

Network_Influence (TV) = Base_IV * (Neighbour_1_IV * Neighbour_2_IV * ...)
                         = 1 *
                           ( 1.25 [Sampling] *
                            1.13 [knot-theory] *
                            1 [Sampling, Collections of Matemateca IME-USP] *
                            1 [Collections of Matemateca IME-USP] *
                            1 [Spherical geometry, Collections of Matemateca IME-USP] *
                            1 [Steiner tree, Collections of Matemateca IME-USP] *
                            1 [Knots] *
                            1 [Conway knot] *
                            1 [Durchkrabbelknoten – Technische Sammlungen Dresden] *
                            1 [Knot invariants] *
                            1 [Knot notation and operations] *
                            1 [Knot tables] *
                            1 [Knot theory; image sets] *
                            1 [Skein relations]
                           )

                         = 1.41
Outbound 3 Tags on post
Inbound 3 Posts tagging this
Connections 14 Total nodes
Base Node Strength 9
Base Node Influence 1
Strength Share (vs Direct Neighbours)
6.08% (11.66M overall)
  • This Post (6.08%)
  • Steiner tree, Collections of Matemateca IME-USP (6.08%)
  • Sampling, Collections of Matemateca IME-USP (2.70%)
  • Spherical geometry, Collections of Matemateca IME-USP (0.68%)
  • Knots (0.68%)
  • Conway knot (0.68%)
  • Durchkrabbelknoten – Technische Sammlungen Dresden (0.68%)
  • Knot invariants (0.68%)
  • Knot notation and operations (0.68%)
  • Knot tables (0.68%)
  • Knot theory; image sets (0.68%)
  • Skein relations (0.68%)
Dominant nodes (excluded from chart)
knot-theory 48.65%Collections of Matemateca IME-USP 16.89%Sampling 13.51%
Influence Share (vs Direct Neighbours)
6.50% (1.41 overall)
  • This Post (6.50%)
  • Sampling (8.13%)
  • knot-theory (7.32%)
  • Sampling, Collections of Matemateca IME-USP (6.50%)
  • Collections of Matemateca IME-USP (6.50%)
  • Spherical geometry, Collections of Matemateca IME-USP (6.50%)
  • Steiner tree, Collections of Matemateca IME-USP (6.50%)
  • Knots (6.50%)
  • Conway knot (6.50%)
  • Durchkrabbelknoten – Technische Sammlungen Dresden (6.50%)
  • Knot invariants (6.50%)
  • Knot notation and operations (6.50%)
  • Knot tables (6.50%)
  • Knot theory; image sets (6.50%)
  • Skein relations (6.50%)

Connected Network Hierarchy

Sort list by:
Top Network Boosters (Highest Multipliers)
Sampling ↗
Str: 20Inf: 1.25
knot-theory ↗
Str: 72Inf: 1.13
Sampling, Collections of Matemateca IME-USP ↗
Str: 4Inf: 1
Collections of Matemateca IME-USP ↗
Str: 25Inf: 1
Spherical geometry, Collections of Matemateca IME-USP ↗
Str: 1Inf: 1
Steiner tree, Collections of Matemateca IME-USP ↗
Str: 9Inf: 1
Knots ↗
Str: 1Inf: 1
Conway knot ↗
Str: 1Inf: 1
Durchkrabbelknoten – Technische Sammlungen Dresden ↗
Str: 1Inf: 1
Knot invariants ↗
Str: 1Inf: 1
Knot notation and operations ↗
Str: 1Inf: 1
Knot tables ↗
Str: 1Inf: 1
Knot theory; image sets ↗
Str: 1Inf: 1
Skein relations ↗
Str: 1Inf: 1
Weakest Connections (Lowest Multipliers)
Skein relations ↗
Str: 1Inf: 1
Knot theory; image sets ↗
Str: 1Inf: 1
Knot tables ↗
Str: 1Inf: 1
Knot notation and operations ↗
Str: 1Inf: 1
Knot invariants ↗
Str: 1Inf: 1
Durchkrabbelknoten – Technische Sammlungen Dresden ↗
Str: 1Inf: 1
Conway knot ↗
Str: 1Inf: 1
Knots ↗
Str: 1Inf: 1
Steiner tree, Collections of Matemateca IME-USP ↗
Str: 9Inf: 1
Spherical geometry, Collections of Matemateca IME-USP ↗
Str: 1Inf: 1
Collections of Matemateca IME-USP ↗
Str: 25Inf: 1
Sampling, Collections of Matemateca IME-USP ↗
Str: 4Inf: 1
knot-theory ↗
Str: 72Inf: 1.13
Sampling ↗
Str: 20Inf: 1.25

Connection Health Audit (Red = broken 1-way link)

Outbound Tags (3)
Collections of Matemateca IME-USP
knot-theory
Knots
Inbound Posts (3)
Collections of Matemateca IME-USP
Knots
knot-theory
Last calculated: Jul 2, 9:48 AM
20

Related Content

Topics

  • Collections of Matemateca IME-USP
  • Knot tables
  • Spherical geometry, Collections of Matemateca IME-USP
  • Knot theory; image sets
  • Steiner tree, Collections of Matemateca IME-USP
  • Skein relations
  • Knots
  • knot-theory
  • Conway knot
  • Durchkrabbelknoten – Technische Sammlungen Dresden
  • Sampling
  • Knot invariants
  • Sampling, Collections of Matemateca IME-USP
  • Knot notation and operations