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Center of gravity of an aircraftBlock-stacking problemStaticsMomentsZweigelenkbogenGömböcUnexpected center of gravityIsostatic positionningPappus-Guldinus theoremBarycenter

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Related Images

Center of gravity

Analyzing Network Connections...

Network Profile

Overall Strength
i
3.08% of network
(784)
Strength Breakdown
  • This Post (3.08%)
  • Gömböc (6.15%)
  • Center of gravity of an aircraft (3.08%)
  • Block-stacking problem (1.54%)
  • Isostatic positionning (1.54%)
  • Moments (1.54%)
  • Particle equilibrium (1.54%)
  • Zweigelenkbogen (1.54%)
  • Barycenter (1.54%)
  • Pappus-Guldinus theorem (1.54%)
  • Unexpected center of gravity (1.54%)
Dominant nodes (excluded from chart)
Statics 75.38%
Influence Score
i
14.29% of network
(4)
Influence Breakdown
  • This Post (14.29%)
  • Center of gravity of an aircraft (14.29%)
  • Block-stacking problem (7.14%)
  • Statics (7.14%)
  • Isostatic positionning (7.14%)
  • Moments (7.14%)
  • Particle equilibrium (7.14%)
  • Zweigelenkbogen (7.14%)
  • Gömböc (7.14%)
  • Barycenter (7.14%)
  • Pappus-Guldinus theorem (7.14%)
  • Unexpected center of gravity (7.14%)
Direct Connections 3

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, 2) = 2
$outbound = max(1, 1) = 1

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

// 3. Exponential Network Values (accumulating 11 direct neighbours)
Network_Strength (CV) = Base_PV * (Neighbour_1_PV * Neighbour_2_PV * ...)
                         = 2 *
                           ( 2 [Center of gravity of an aircraft] *
                            1 [Block-stacking problem] *
                            49 [Statics] *
                            1 [Isostatic positionning] *
                            1 [Moments] *
                            1 [Particle equilibrium] *
                            1 [Zweigelenkbogen] *
                            4 [Gömböc] *
                            1 [Barycenter] *
                            1 [Pappus-Guldinus theorem] *
                            1 [Unexpected center of gravity]
                           )

                         = 784

Network_Influence (TV) = Base_IV * (Neighbour_1_IV * Neighbour_2_IV * ...)
                         = 2 *
                           ( 2 [Center of gravity of an aircraft] *
                            1 [Block-stacking problem] *
                            1 [Statics] *
                            1 [Isostatic positionning] *
                            1 [Moments] *
                            1 [Particle equilibrium] *
                            1 [Zweigelenkbogen] *
                            1 [Gömböc] *
                            1 [Barycenter] *
                            1 [Pappus-Guldinus theorem] *
                            1 [Unexpected center of gravity]
                           )

                         = 4
Outbound 2 Tags on post
Inbound 1 Posts tagging this
Connections 11 Total nodes
Base Node Strength 2
Base Node Influence 2
Strength Share (vs Direct Neighbours)
3.08% (784 overall)
  • This Post (3.08%)
  • Gömböc (6.15%)
  • Center of gravity of an aircraft (3.08%)
  • Block-stacking problem (1.54%)
  • Isostatic positionning (1.54%)
  • Moments (1.54%)
  • Particle equilibrium (1.54%)
  • Zweigelenkbogen (1.54%)
  • Barycenter (1.54%)
  • Pappus-Guldinus theorem (1.54%)
  • Unexpected center of gravity (1.54%)
Dominant nodes (excluded from chart)
Statics 75.38%
Influence Share (vs Direct Neighbours)
14.29% (4 overall)
  • This Post (14.29%)
  • Center of gravity of an aircraft (14.29%)
  • Block-stacking problem (7.14%)
  • Statics (7.14%)
  • Isostatic positionning (7.14%)
  • Moments (7.14%)
  • Particle equilibrium (7.14%)
  • Zweigelenkbogen (7.14%)
  • Gömböc (7.14%)
  • Barycenter (7.14%)
  • Pappus-Guldinus theorem (7.14%)
  • Unexpected center of gravity (7.14%)

Connected Network Hierarchy

Sort list by:
Top Network Boosters (Highest Multipliers)
Center of gravity of an aircraft ↗
Str: 2Inf: 2
Block-stacking problem ↗
Str: 1Inf: 1
Statics ↗
Str: 49Inf: 1
Isostatic positionning ↗
Str: 1Inf: 1
Moments ↗
Str: 1Inf: 1
Particle equilibrium ↗
Str: 1Inf: 1
Zweigelenkbogen ↗
Str: 1Inf: 1
Gömböc ↗
Str: 4Inf: 1
Barycenter ↗
Str: 1Inf: 1
Pappus-Guldinus theorem ↗
Str: 1Inf: 1
Unexpected center of gravity ↗
Str: 1Inf: 1
Weakest Connections (Lowest Multipliers)
Unexpected center of gravity ↗
Str: 1Inf: 1
Pappus-Guldinus theorem ↗
Str: 1Inf: 1
Barycenter ↗
Str: 1Inf: 1
Gömböc ↗
Str: 4Inf: 1
Zweigelenkbogen ↗
Str: 1Inf: 1
Particle equilibrium ↗
Str: 1Inf: 1
Moments ↗
Str: 1Inf: 1
Isostatic positionning ↗
Str: 1Inf: 1
Statics ↗
Str: 49Inf: 1
Block-stacking problem ↗
Str: 1Inf: 1
Center of gravity of an aircraft ↗
Str: 2Inf: 2

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

Outbound Tags (2)
Center of gravity
BROKEN LINK
Statics
Inbound Posts (1)
Statics
Last calculated: Jun 27, 12:35 PM
20

Related Content

Topics

  • Isostatic positionning
  • Unexpected center of gravity
  • Moments
  • Particle equilibrium
  • Zweigelenkbogen
  • Gömböc
  • Center of gravity of an aircraft
  • Block-stacking problem
  • Barycenter
  • Statics
  • Pappus-Guldinus theorem