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Clarity fixes (Furizon C2/C6 + cash-out allocation, Theo 2026-07-16): no retroactive changes vs prospective updates; one user one vote; 25/25 allocation
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{{KidsIntro|Think of the very first people who chip in to build something new they take the biggest chance, so they get the best reward. The Bonding Curve is the clear, public math rule that gives early supporters more Credits per franc, with no guessing and no secret deals.}}
{{KidsIntro|Think of the very first people who chip in to build something new: they take the biggest chance, so they get the best reward. The Bonding Curve is the clear, public math rule that gives early supporters more Rewards per franc, with no guessing and no secret deals.}}


Wiki Core · Concept
Wiki Core · Concept
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|-
|-
| Purpose
| Purpose
| Credit generation from funding
| Reward generation from funding
|-
|-
| Speculation
| Speculation
| ❌ None
| ❌ None
|-
|-
| Backed by
| Covered by
| Real expenses + subscriptions
| Real expenses + subscriptions
|-
|-
| Expert review
| Expert review
| [[Gov/en/Portal:R&D/Open-Call:Main|Open Call]]s (math experts)
| [[Gov/en/Portal:R&D/Open-Calls:Main|Open Call]]s (math experts)
|-
|-
| Early multiplier
| Early multiplier
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|}
|}


The bonding curve is the core algorithm that converts funding contributions into Credits. It is a '''transparent, defined algorithm''' not frozen (it can be updated through [[Gov/en/Portal:R&D/Open-Call:Main|Open Calls]] with mathematical experts). Updates apply prospectively only: they never reduce rights already attributed at the moment of a contribution, but consistent and publicly documented. It ensures that early funders are rewarded for taking on the highest risk.
The bonding curve is the core algorithm that converts funding contributions into Rewards. It is a '''transparent, defined algorithm''', not frozen (it can be updated through [[Gov/en/Portal:R&D/Open-Calls:Main|Open Calls]] with mathematical experts). Updates apply prospectively only: they never reduce rights already attributed at the moment of a contribution, but consistent and publicly documented. It ensures that early funders are rewarded for taking on the highest risk.


The bonding curve ensures early funders receive more Credits per CHF recognizing the risk they take when the platform is unproven.
The bonding curve ensures early funders receive more Rewards per CHF, recognizing the risk they take when the platform is unproven.


=== How the Bonding Curve Works ===
=== How the Bonding Curve Works ===


The bonding curve relates the current funding reserve level to the Credits generated per CHF contributed. The key principle: '''as the reserve grows, each CHF generates fewer Credits'''. This rewards early participants and creates a natural, non-speculative incentive to fund early.
The bonding curve relates the current funding reserve level to the Rewards generated per CHF contributed. The key principle: '''as the reserve grows, each CHF generates fewer Rewards'''. This rewards early participants and creates a natural, non-speculative incentive to fund early.


=== The Mathematical Formula ===
=== The Mathematical Formula ===


Credits(CHF) = CHF × multiplier(R) Where multiplier(R) is a decreasing function of Reserve R: multiplier(R) = M_max × e^(-k × R) M_max = maximum multiplier (at R=0, e.g. ×100) k = decay constant (determines how fast multiplier drops) R = current reserve level (total CHF in fund) e = Euler's number (≈ 2.718...) Example at R=0 (first funder): CHF 1 → 100 Credits Example at R=50,000 CHF (mid-stage): CHF 1 → ~30 Credits Example at R=500,000 CHF (growth stage): CHF 1 → ~5–8 Credits
Rewards(CHF) = CHF × multiplier(R) Where multiplier(R) is a decreasing function of Reserve R: multiplier(R) = M_max × e^(-k × R) M_max = maximum multiplier (at R=0, e.g. ×100) k = decay constant (determines how fast multiplier drops) R = current reserve level (total CHF in fund) e = Euler's number (≈ 2.718...) Example at R=0 (first funder): CHF 1 → 100 Rewards Example at R=50,000 CHF (mid-stage): CHF 1 → ~30 Rewards Example at R=500,000 CHF (growth stage): CHF 1 → ~5 to 8 Rewards


⚠️ This calculation will be discussed in Open Calls by mathematical experts. The exact constants (M_max, k) are subject to community review and may be adjusted through the Open Call process.
⚠️ This calculation will be discussed in Open Calls by mathematical experts. The exact constants (M_max, k) are subject to community review and may be adjusted through the Open Calls process.


=== Text-Based Visualization ===
=== Text-Based Visualization ===
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The relationship between reserve and multiplier (illustrative):
The relationship between reserve and multiplier (illustrative):


Reserve (CHF) │ Multiplier (Credits per CHF) ───────────────┼────────────────────────────── 0 │ ×100 ██████████████████████████ 5,000 │ ×80 ████████████████████ 20,000 │ ×50 █████████████ 50,000 │ ×30 ████████ 100,000 │ ×15 ████ 300,000 │ ×6 ██ 500,000+ │ ×2–5 █
Reserve (CHF) │ Multiplier (Rewards per CHF) ───────────────┼────────────────────────────── 0 │ ×100 ██████████████████████████ 5,000 │ ×80 ████████████████████ 20,000 │ ×50 █████████████ 50,000 │ ×30 ████████ 100,000 │ ×15 ████ 300,000 │ ×6 ██ 500,000+ │ ×2–5 █


=== Why a Bonding Curve? ===
=== Why a Bonding Curve? ===
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* '''Early funders take the highest risk''' (platform unproven) → receive highest multiplier
* '''Early funders take the highest risk''' (platform unproven) → receive highest multiplier
* '''Later funders take less risk''' (platform established) → receive lower multiplier
* '''Later funders take less risk''' (platform established) → receive lower multiplier
* No external market price needed the algorithm is self-contained
* No external market price needed: the algorithm is self-contained
* No speculation: Credits are not tradeable on open markets
* No speculation: Rewards are not tradeable on open markets
* Transparent: everyone can see the curve and calculate their Credits
* Transparent: everyone can see the curve and calculate their Rewards


=== Relation to [[Gov/en/Portal:Economy/Rewards|Rewards]] and [[Gov/en/Portal:Economy/Karma-Tokens|Karma tokens]] ===
=== Relation to [[Gov/en/Portal:Economy/Rewards|Rewards]] and [[Gov/en/Portal:Economy/Karma-Tokens|Karma tokens]] ===


The bonding curve determines the ''total'' Credits generated. The [[Gov/en/Portal:R&D/Innovations:Need-Driven Funding|Need-Driven Funding]] then determines how those Credits are split between [[Gov/en/Portal:Economy/Rewards|Rewards]] (personal, P2) and the community pool. The bonding curve itself does not determine the Cash/Karma-token ratio that is the Need-Driven Funding mechanism's job.
The bonding curve determines the ''total'' Rewards generated. The [[Gov/en/Portal:R&D/Innovations:Need-Driven Funding|Need-Driven Funding]] then determines how those Rewards are split between [[Gov/en/Portal:Economy/Rewards|personal Rewards]] (P2) and the community pool. The bonding curve itself does not determine the Cash/Karma-token ratio: that is the Need-Driven Funding mechanism's job.


=== Transparency Commitment ===
=== Transparency Commitment ===


WikiDeal commits to publishing the full bonding curve formula, constants, and historical data. Community members can verify their Credit calculations independently. The formula is defined not opaque and any changes must go through an Open Call process with mathematical expert review.
WikiDeal commits to publishing the full bonding curve formula, constants, and historical data. Community members can verify their Reward calculations independently. The formula is defined, not opaque, and any changes must go through an Open Call process with mathematical expert review.


'''See also:''' [[Gov/en/Portal:Economy/Rewards|Rewards Explained]] [[Gov/en/Portal:Economy/Rewards|Rewards]] [[Gov/en/Portal:Economy/Karma-Tokens|Karma tokens]] [[Gov/en/Portal:R&D/Innovations:Need-Driven Funding|Need-Driven Funding]] [[Gov/en/Portal:Economy/Main|Why Fund WikiDeal]] [[Gov/en/Portal:R&D/Open-Call:Main|Open Call Guide]]
'''See also:''' [[Gov/en/Portal:Economy/Rewards|Rewards Explained]] [[Gov/en/Portal:Economy/Rewards|Rewards]] [[Gov/en/Portal:Economy/Karma-Tokens|Karma tokens]] [[Gov/en/Portal:R&D/Innovations:Need-Driven Funding|Need-Driven Funding]] [[Gov/en/Portal:Economy/Main|Why Fund WikiDeal]] [[Gov/en/Portal:R&D/Open-Calls:Main|Open Call Guide]]


💡 '''Improve this concept''' — submit a proposal via [[Gov/en/Portal:R&D/Open-Call:Main|Open Call]]
💡 '''Improve this concept''' — submit a proposal via [[Gov/en/Portal:R&D/Open-Calls:Main|Open Call]]
[[Category:Migration June 2026]]
[[Category:Migration June 2026]]
[[Category:Innovation]]
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Latest revision as of 21:49, 3 August 2026

💡 In simple words: Think of the very first people who chip in to build something new: they take the biggest chance, so they get the best reward. The Bonding Curve is the clear, public math rule that gives early supporters more Rewards per franc, with no guessing and no secret deals.


Wiki Core · Concept

The Bonding Curve

Bonding Curve at a Glance

Type Transparent algorithm
Purpose Reward generation from funding
Speculation ❌ None
Covered by Real expenses + subscriptions
Expert review Open Calls (math experts)
Early multiplier Up to ×100
Growth multiplier ~×30 at mid-stage
See also Rewards Explained
See also Why Fund WikiDeal

The bonding curve is the core algorithm that converts funding contributions into Rewards. It is a transparent, defined algorithm, not frozen (it can be updated through Open Calls with mathematical experts). Updates apply prospectively only: they never reduce rights already attributed at the moment of a contribution, but consistent and publicly documented. It ensures that early funders are rewarded for taking on the highest risk.

The bonding curve ensures early funders receive more Rewards per CHF, recognizing the risk they take when the platform is unproven.

How the Bonding Curve Works

The bonding curve relates the current funding reserve level to the Rewards generated per CHF contributed. The key principle: as the reserve grows, each CHF generates fewer Rewards. This rewards early participants and creates a natural, non-speculative incentive to fund early.

The Mathematical Formula

Rewards(CHF) = CHF × multiplier(R) Where multiplier(R) is a decreasing function of Reserve R: multiplier(R) = M_max × e^(-k × R) M_max = maximum multiplier (at R=0, e.g. ×100) k = decay constant (determines how fast multiplier drops) R = current reserve level (total CHF in fund) e = Euler's number (≈ 2.718...) Example at R=0 (first funder): CHF 1 → 100 Rewards Example at R=50,000 CHF (mid-stage): CHF 1 → ~30 Rewards Example at R=500,000 CHF (growth stage): CHF 1 → ~5 to 8 Rewards

⚠️ This calculation will be discussed in Open Calls by mathematical experts. The exact constants (M_max, k) are subject to community review and may be adjusted through the Open Calls process.

Text-Based Visualization

The relationship between reserve and multiplier (illustrative):

Reserve (CHF) │ Multiplier (Rewards per CHF) ───────────────┼────────────────────────────── 0 │ ×100 ██████████████████████████ 5,000 │ ×80 ████████████████████ 20,000 │ ×50 █████████████ 50,000 │ ×30 ████████ 100,000 │ ×15 ████ 300,000 │ ×6 ██ 500,000+ │ ×2–5 █

Why a Bonding Curve?

The bonding curve solves a fundamental bootstrapping problem: how do you reward early funders fairly without creating speculation or securities law issues?

  • Early funders take the highest risk (platform unproven) → receive highest multiplier
  • Later funders take less risk (platform established) → receive lower multiplier
  • No external market price needed: the algorithm is self-contained
  • No speculation: Rewards are not tradeable on open markets
  • Transparent: everyone can see the curve and calculate their Rewards

Relation to Rewards and Karma tokens

The bonding curve determines the total Rewards generated. The Need-Driven Funding then determines how those Rewards are split between personal Rewards (P2) and the community pool. The bonding curve itself does not determine the Cash/Karma-token ratio: that is the Need-Driven Funding mechanism's job.

Transparency Commitment

WikiDeal commits to publishing the full bonding curve formula, constants, and historical data. Community members can verify their Reward calculations independently. The formula is defined, not opaque, and any changes must go through an Open Call process with mathematical expert review.

See also: Rewards Explained Rewards Karma tokens Need-Driven Funding Why Fund WikiDeal Open Call Guide

💡 Improve this concept — submit a proposal via Open Call