Kouji Mori
@kouji-mori.bsky.social
“MaruBatsuShikaku!” is out now!
Merge and explode coins in this strategic puzzle game.
Trigger chain reactions and aim for high scores!
Android: x.gd/HPuch
iOS: apple.co/3GXOpzJ
#MaruBatsuShikaku #PuzzleGame #Unity
Merge and explode coins in this strategic puzzle game.
Trigger chain reactions and aim for high scores!
Android: x.gd/HPuch
iOS: apple.co/3GXOpzJ
#MaruBatsuShikaku #PuzzleGame #Unity
MaruBatsuShikaku! - Apps on Google Play
Puzzle of Explosive Chains.
x.gd
May 17, 2025 at 11:47 PM
“MaruBatsuShikaku!” is out now!
Merge and explode coins in this strategic puzzle game.
Trigger chain reactions and aim for high scores!
Android: x.gd/HPuch
iOS: apple.co/3GXOpzJ
#MaruBatsuShikaku #PuzzleGame #Unity
Merge and explode coins in this strategic puzzle game.
Trigger chain reactions and aim for high scores!
Android: x.gd/HPuch
iOS: apple.co/3GXOpzJ
#MaruBatsuShikaku #PuzzleGame #Unity
f(z)=pi*cos(z)+c c=0.966+0.013i (-0.806574482986069, -0.010496032028299) ×15.981375 "Neon" #MandelDraw #Fractal
January 14, 2025 at 12:04 PM
f(z)=pi*cos(z)+c c=0.966+0.013i (-0.806574482986069, -0.010496032028299) ×15.981375 "Neon" #MandelDraw #Fractal
f(z)=sin(z)+c c=0.709-1.416i (0.306197980008912, 1.234977720624688) ×37.672377 "Moonlight" #MandelDraw #Fractal
January 13, 2025 at 12:04 PM
f(z)=sin(z)+c c=0.709-1.416i (0.306197980008912, 1.234977720624688) ×37.672377 "Moonlight" #MandelDraw #Fractal
f(z)=z^5+1/c c=1.179+0.357i (0.41047461096223, 0.33233259230004) ×66.655168 "Ice" #MandelDraw #Fractal
January 12, 2025 at 12:18 PM
f(z)=z^5+1/c c=1.179+0.357i (0.41047461096223, 0.33233259230004) ×66.655168 "Ice" #MandelDraw #Fractal
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=1.089-0.196i (-0.00015322053031, 0.57512698627083) ×44.271703 "Mint" #MandelDraw #Fractal
January 11, 2025 at 11:53 AM
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=1.089-0.196i (-0.00015322053031, 0.57512698627083) ×44.271703 "Mint" #MandelDraw #Fractal
f(z)=exp(z/c) c=1.259-0.061i (0.444312314831143, 1.154771478140044) ×380.289622 "Galaxy" #MandelDraw #Fractal
January 10, 2025 at 11:57 AM
f(z)=exp(z/c) c=1.259-0.061i (0.444312314831143, 1.154771478140044) ×380.289622 "Galaxy" #MandelDraw #Fractal
f(z)=c(z*)(1-(z*)^4) c=1.122+0.389i (0.585279281502712, -0.106193344176411) ×18.299298 "DeepSea" #MandelDraw #Fractal
January 9, 2025 at 12:12 PM
f(z)=c(z*)(1-(z*)^4) c=1.122+0.389i (0.585279281502712, -0.106193344176411) ×18.299298 "DeepSea" #MandelDraw #Fractal
f(z)=cz(1-z^5) c=0.981-0.205i (0.559141376303489, 0.415067175651153) ×48.392533 "Fire" #MandelDraw #Fractal
January 8, 2025 at 11:56 AM
f(z)=cz(1-z^5) c=0.981-0.205i (0.559141376303489, 0.415067175651153) ×48.392533 "Fire" #MandelDraw #Fractal
f(z)=(|Re(z)|+i|Im(z)|)^5+c c=0.109-0.610i (-0.467053983748517, 0.485764136174679) ×312.519906 "Forest" #MandelDraw #Fractal
January 7, 2025 at 11:38 AM
f(z)=(|Re(z)|+i|Im(z)|)^5+c c=0.109-0.610i (-0.467053983748517, 0.485764136174679) ×312.519906 "Forest" #MandelDraw #Fractal
f(z)=z^2+c/(c^2-1) c=0.551-0.463i (-0.052287681863478, 0.827420480634861) ×34.847363 "Default" #MandelDraw #Fractal
January 6, 2025 at 11:58 AM
f(z)=z^2+c/(c^2-1) c=0.551-0.463i (-0.052287681863478, 0.827420480634861) ×34.847363 "Default" #MandelDraw #Fractal
f(z)=(z/c)(1-z^5) c=-0.827-0.554i (0.020713810470696, -0.012062947649364) ×2.858383 "Sakura" #MandelDraw #Fractal
January 5, 2025 at 12:08 PM
f(z)=(z/c)(1-z^5) c=-0.827-0.554i (0.020713810470696, -0.012062947649364) ×2.858383 "Sakura" #MandelDraw #Fractal
f(z)=(|Re(z)|+i|Im(z)|)^3+c c=-0.189+0.369i (0.032023325305976, 1.069478679720504) ×109.961586 "Pastel" #MandelDraw #Fractal
January 4, 2025 at 11:56 AM
f(z)=(|Re(z)|+i|Im(z)|)^3+c c=-0.189+0.369i (0.032023325305976, 1.069478679720504) ×109.961586 "Pastel" #MandelDraw #Fractal
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=1.281-0.263i (1.005375791215188, -0.101488821751701) ×498.516368 "Neon" #MandelDraw #Fractal
January 3, 2025 at 12:06 PM
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=1.281-0.263i (1.005375791215188, -0.101488821751701) ×498.516368 "Neon" #MandelDraw #Fractal
f(z)=((z^2+c-1)/(2*z+c-2))^2 c=1.263-0.918i (-0.380741686235577, 0.067020631023522) ×127.989045 "Retro" #MandelDraw #Fractal
January 2, 2025 at 12:04 PM
f(z)=((z^2+c-1)/(2*z+c-2))^2 c=1.263-0.918i (-0.380741686235577, 0.067020631023522) ×127.989045 "Retro" #MandelDraw #Fractal
f(z)=cos(z/c) c=0.729+0.112i (-0.711538804465472, 0.505342607363724) ×59.405866 "Twilight" #MandelDraw #Fractal
January 1, 2025 at 11:52 AM
f(z)=cos(z/c) c=0.729+0.112i (-0.711538804465472, 0.505342607363724) ×59.405866 "Twilight" #MandelDraw #Fractal
f(z)=(z*)^5+c c=0.405-0.404i (0.065150737352802, -0.917271080254533) ×40.720948 "City" #MandelDraw #Fractal
December 31, 2024 at 11:43 AM
f(z)=(z*)^5+c c=0.405-0.404i (0.065150737352802, -0.917271080254533) ×40.720948 "City" #MandelDraw #Fractal
f(z)=(|Re(z)|+i|Im(z)|)^3+c c=0.439-0.305i (0.009241724736242, 0.226052319869784) ×449.748859 "Retro" #MandelDraw #Fractal
December 30, 2024 at 12:15 PM
f(z)=(|Re(z)|+i|Im(z)|)^3+c c=0.439-0.305i (0.009241724736242, 0.226052319869784) ×449.748859 "Retro" #MandelDraw #Fractal
f(z)=c*sin(z) c=1.379-0.621i (-1.69860222098914, 0.628470803235207) ×15.388349 "Fire" #MandelDraw #Fractal
December 29, 2024 at 12:05 PM
f(z)=c*sin(z) c=1.379-0.621i (-1.69860222098914, 0.628470803235207) ×15.388349 "Fire" #MandelDraw #Fractal
f(z)=z^2+c^2+1/c^2 c=0.533-0.666i (-0.412388773301872, 0.349219016750927) ×5897762.157221 "Ice" #MandelDraw #Fractal
December 28, 2024 at 11:58 AM
f(z)=z^2+c^2+1/c^2 c=0.533-0.666i (-0.412388773301872, 0.349219016750927) ×5897762.157221 "Ice" #MandelDraw #Fractal
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^3) c=-1.009-0.069i (0.812953155094647, -0.000447708714226) ×239.740529 "Neon" #MandelDraw #Fractal
December 27, 2024 at 12:07 PM
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^3) c=-1.009-0.069i (0.812953155094647, -0.000447708714226) ×239.740529 "Neon" #MandelDraw #Fractal
f(z)=c*cos(z) c=1.346-0.124i (1.534513281238885, 0.886933438913777) ×113.64678 "Twilight" #MandelDraw #Fractal
December 26, 2024 at 12:14 PM
f(z)=c*cos(z) c=1.346-0.124i (1.534513281238885, 0.886933438913777) ×113.64678 "Twilight" #MandelDraw #Fractal
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=-1.091-0.316i (0.708268175566342, 0.185211461098148) ×29.366631 "Retro" #MandelDraw #Fractal
December 25, 2024 at 11:45 AM
f(z)=c(|Re(z)|+i|Im(z)|)(1-(|Re(z)|+i|Im(z)|)^4) c=-1.091-0.316i (0.708268175566342, 0.185211461098148) ×29.366631 "Retro" #MandelDraw #Fractal
f(z)=z^6+c c=0.744-0.243i (0.51706561634771, -0.035755382968923) ×48.329554 "Default" #MandelDraw #Fractal
December 24, 2024 at 11:29 AM
f(z)=z^6+c c=0.744-0.243i (0.51706561634771, -0.035755382968923) ×48.329554 "Default" #MandelDraw #Fractal
f(z)=c/(z^4/4-z) c=0.235-0.872i (-0.75072914393588, -0.753411176188374) ×10.608144 "Wine" #MandelDraw #Fractal
December 23, 2024 at 11:54 AM
f(z)=c/(z^4/4-z) c=0.235-0.872i (-0.75072914393588, -0.753411176188374) ×10.608144 "Wine" #MandelDraw #Fractal
f(z)=cz(1-z^6) c=0.888-0.482i (0.498589548459902, -0.864640999869913) ×66.807317 "Pastel" #MandelDraw #Fractal
December 22, 2024 at 11:40 AM
f(z)=cz(1-z^6) c=0.888-0.482i (0.498589548459902, -0.864640999869913) ×66.807317 "Pastel" #MandelDraw #Fractal