Show Notes: First Ever Crypto Currency Backed ARG Cicada 3301 Token Treasure Hunt Update ... 3 Locations Found

in #cicada33012 years ago (edited)

First Ever Crypto Currency Backed ARG Cicada 3301 Token Treasure Hunt Update ... 3 Locations Found

cicada.JPG

Show Notes:

Cicada 3301 Video...

Treasure Hunt begins:

Cicada Token ERC20:

Doing well: https://nomics.com/assets/cicada-cicada-token?interval=30d

Cicada Token: https://cicada3301token.com/

V Crain Posters

Images

Ancona Italy: https://en.wikipedia.org/wiki/Ancona

Humanitarian Rewards: https://finance.yahoo.com/news/cicada-3301-delivers-humanitarian-aid-215100587.html

Zage: https://soundcloud.com/cicadamusic-104543367/zage

Galileo and the Pope Fell Out over a Story about a Cicada: https://www.scientificamerican.com/article/galileo-and-the-pope-who-loved-cicadas/

[...Tibetan lamas guarded a secret entrance to the Inner World, known as the Red Door, hidden within the Potala palace in the mountain city of Lhasa...]

Reminds me of Cellar Door

Dance of Fire:

Mal Informed:

I really think this formula (Banach–Tarski paradox is a theorem ) may help the Cicada decode:

The Banach–Tarski paradox is a theorem in set-theoretic geometry. Dissection and reassembly of a figure is an important concept in classical geometry. It was used extensively by the Greeks to derive theorems about area, including the well-known Pythagorean Theorem.

Thought 2: Banach–Tarski Paradox (NOTE: this can be based on polygon’s like in the TEA cicada drop)

Concept for cicada – The three dots could be a reference point and when the sphere is recreated the two of the dots can be viewed instead of the original three dots,

This theorem is where you have a spere and you can disassemble the sphere and recreate the sphere in a different order. I will have to write some code or an algorithm to see if I can predict the reassembly of the sphere by tracking the original 3 to 2 dots (rotations) that resemble the cicada dots.

Link for you to visualize: (Watch the reassemble at bottom of screen) Notice the polygons breaking apart (TEA Drop 3:14).

https://soulofmathematics.com/index.php/banach-tarski-paradox/

Until We Meet again: