Skip to main content

Category:Games developed by Brøderbund Software









Please consider supporting The Cutting Room Floor on Patreon. Thanks for all your support!





Category:Games developed by Brøderbund Software



From The Cutting Room Floor



Jump to: navigation, search









Subcategories


This category has only the following subcategory.



B





  • ► Games developed by Brøderbund‎ (4)







Pages in category "Games developed by Brøderbund Software"


The following 10 pages are in this category, out of 10 total.




K



  • Karateka (Apple II)

  • Karateka (Commodore 64)




L



  • Lode Runner (Apple II)

  • Logical Journey of the Zoombinis




P


  • Prince of Persia 2: The Shadow and the Flame (Mac OS Classic)



R



  • Raid on Bungeling Bay (NES)

  • Riven: The Sequel to Myst (Windows, Mac OS Classic)




S


  • Shufflepuck Cafe (Mac OS Classic)



W



  • Where in America's Past is Carmen Sandiego? (Mac OS Classic)

  • Where in Time is Carmen Sandiego? (1997)







Retrieved from "https://tcrf.net/index.php?title=Category:Games_developed_by_Brøderbund_Software&oldid=176682"





Navigation menu
























if(window.jQuery)jQuery.ready();if(window.mw){
mw.loader.state({"mw.PopUpMediaTransform":"loading","site":"loading","user":"ready","user.groups":"ready"});
}if(window.mw){
document.write("u003Cscript src="https://tcrf.net/load.php?debug=falseu0026amp;lang=enu0026amp;modules=mw.PopUpMediaTransformu0026amp;only=scriptsu0026amp;skin=vectoru0026amp;*"u003Eu003C/scriptu003E");
}if(window.mw){
mw.loader.load(["mediawiki.action.view.postEdit","ext.categoryTree","mediawiki.user","mediawiki.hidpi","mediawiki.page.ready","mediawiki.searchSuggest","ext.uls.pt"],null,true);
}if(window.mw){
document.write("u003Cscript src="https://tcrf.net/load.php?debug=falseu0026amp;lang=enu0026amp;modules=siteu0026amp;only=scriptsu0026amp;skin=vectoru0026amp;*"u003Eu003C/scriptu003E");
}
var pkBaseURL = (("https:" == document.location.protocol) ? "https://stats.tcrf.net/" : "http://stats.tcrf.net/");
document.write(unescape("%3Cscript src='" + pkBaseURL + "piwik.js' type='text/javascript'%3E%3C/script%3E"));

try {
var piwikTracker = Piwik.getTracker(pkBaseURL + "piwik.php", 2);
piwikTracker.trackPageView();
piwikTracker.enableLinkTracking();
} catch( err ) {}


if(window.mw){
mw.config.set({"wgBackendResponseTime":313});
}
-

Popular posts from this blog

Mario Kart Wii

Image
Please consider supporting The Cutting Room Floor on Patreon. Thanks for all your support! Mario Kart Wii From The Cutting Room Floor Jump to: navigation, search Mario Kart Wii Developer : Nintendo Publisher : Nintendo Platform : Wii Released in JP : April 10, 2008 Released in US : April 27, 2008 Released in EU : April 11, 2008 Released in AU : April 24, 2008 Released in KR : April 30, 2009 This game has unused animations. This game has unused areas. This game has unused code. This game has unused objects. This game has unused modes / minigames. This game has unused graphics. This game has unused models. This game has unused items. This game has unused music. This game has regional differences. This game has a notes page This game has a prerelease article Mario Kart Wii is the sixth game in the series (not counting Arcade editions), which intro...
Read more

Partial Derivative Guidance.

Image
0 $begingroup$ I was given this tricky problem in which I'm confuse on how to solve it and I would like some help: Let $v(x,y)$ be continuously differentiable function. Let the function $u(s,t)$ be given by $u(s,t) = sin(s)*v(s-2t,t^2)$ . Compute $du/ds$ and $du/dt$ in terms of $v$ and it's partial derivatives. My attempt (which is wrong): Using chain rule: $du/ds=(du/dx)(dx/ds) + (du/dy)(dy/ds)$ $du/dt=(du/dx)(dx/dt) + (du/dx)(dy/dt)$ So, $du/ds = sin(s)*v(x,y)*s + sin(s)*v(x,y)*0$ $du/dt = 2t*sin(s)*v(x,y) - 2*sin(s)*v(x,y)$ Thanks, calculus multivariable-calculus share | cite | improve this question edited Jan 19 at 19:38...
Read more

Understanding the size os this class of aleatory events

Image
0 1 $begingroup$ Hi I am having problems to understand this: I have: $Omega = [0,1]$ , $Lambda =$ all subsets with defined length Let $A_{0}$ = {A $subset$ [0,1]: A is finite union of intervals} 1º: My doubt is that $A_{0}$ is a algebra but its not a sigma algebra. Why? Also, A = $(0,1/2) cup (1/2,3/4) cup (3/4,7/8) cup ... cup(1-1/2^{n},1-1/2^{n+1})...$ 2º: So the class of aleatory events would be bigger than $A_{0}$ . Why? How the set A is greater than $A_{0}$ ? measure-theory share | cite | improve this question asked Jan 8 at 19:17 Diogo Bastos Diogo Bastos 116 6 ...
Read more