g acceleration of gravity

1. It's defined as the spanning tree of G such

2. Visualize the logarithm of g to the X, then you get this

3. will have a G at the first position,

4. I would listen to like Kool G Rap.

5. So g and h are in order.

6. So we'll reset g, and we'll set g to 3 plus 25 over 3.

7. Then I would get this one-- a, b, c, d, f, g-- because g

8. Again, saying that g cannot change and keeping y constant

9. The derivative with respect to r of the logarithm of g of r

10. T. And the amount of G should equal the amount of C.

11. for g, which is the same thing, just divided by dz with y held

12. f, subject to the constraint g

13. z over g sub x. Now we plug that into that and

14. plus -- Well, next we need to have partial g

15. Jade and Althea kissing on a tree. K-I-S-S-I-N-G!

16. Then you take the average of g and x over g.

17. Good day. Goedendag! Here n is silent and G is pronounced as Kha so it's Goedendag!

18. Well, partial g over partial x times the rate of change of x.

19. a motif that's either A or G. We said the entropy of this

20. resistance. This isn’t a huge deal in most instances, although G-Forces can be fatal,

21. distinguished companions of the world on its own g

22. So this is the minimum spanning tree for the graph G

23. AUDIENCE: G changed [INAUDIBLE].

24. Calculate it and end up with 10 ^ 93 g per 1 cm cubed.

25. So g new is going to be g old plus x divided

26. g, adding them, and dividing by two.

27. (v•cos(?)/g)(v•sin(?)+?(v^2sin^2(?)+2gy)

28. And then some positions that are bias for A, bias for G,

29. any of the supertests and G would be about 0.8.

30. When you take someone else's ... Basically was doing Kool G Rap and everyone was like,

31. f sub x equals lambda g sub x, f sub y equals lambda g sub y,

32. Your motif is G A A T T C. Imagine in your first iteration

33. B to G, which is business to government,

34. And I've put g and h out of order.

35. And here, I assume that g takes values into rk.

36. have a, b, c, d, g, e, f, h.

37. going to move b down this time-- a, c, d, b, g, h, e, f.

38. If you take that product of terms g to the r to the n-th

39. C R Y G Y. That's really the motif that it binds to,

40. a connected graph G.

41. g sub Z of r is the expected value of e to the rZ.

42. there exists a minimum spanning tree of G such

43. M E G A 1 0 0 T I M E S

44. What is G?

45. lent lending okay, let's say then I and g a

46. Suppose you have an example where g of n

47. in some test of the form g of theta is equal to 0

48. function? The gradient of g -- Well,

49. Minus g of r and g prime of r.

50. A, b, c, f, e, d, g, h-- g, h is good.

51. g changes order with these two guys,

52. diagonal moves makes this a lot easier-- to invert g and h

53. g used to be after h and e.

54. PROFESSOR: e, g is an inversion.

55. The derivative with respect to r of the logarithm of g of r

56. It's defined as the spanning tree of G such

57. Well, the chain rule tells us g changes because x,

58. He says (mumbles), I said play the G.

59. I just do the same calculation with g instead of f.

60. and it didn't come out being G was number one.

61. Taking the derivative of that is equal to g double prime of

62. Now, this time the constant is a true constant because g did

63. partial x over partial z y constant plus g sub z.

64. In step 1, we replace g of n by 0,

65. So we know a subgraph of G that touches all the different edges

66. We look at the differential g. So dg is g sub x dx plus g sub

67. setting g to always stay constant.

68. well, g still doesn't change. It is held constant.

69. there exists a minimum spanning tree of G.

70. operations that transforms i into g, 1 into 100.

71. that looks a whole lot like this g term out here.

72. had put the G'/'J' on theirs and you didn't,

73. and g sub z is just one. Now, if you take N over N dot k

74. Tell him this remember a while ago when we had our deal he had a similar deal with Op TV. The moni G brothers

75. If we compare the two things there, we get 4x squared plus g

76. divided by g.

77. I said Dennis, it's a G.

78. hands on advanced CRISPR Cas9 G knockout kit, you better believe

79. b, c, d, e, f, h, g-- which are out of order--

80. and cosmology says that it is 10 ^ -29 g per 1 cm cubed.

81. But it's not quite right-- it's got that A, it's G A G C,

82. G and

83. two then that will tell me what the derivative of g should be.

84. We've got a, b, c, f, d, g, e, h.

85. AUDIENCE: G changed [INAUDIBLE].

86. another beautiful on g mobsters sort of way

87. And I'm going to move the g its row to the blank square.

88. So let this be a connected subgraph of G.

89. 10 ^ -5 g. That is the weight of a small Planck oscillator,

90. The normal vector would be the gradient of g,

91. that square root of n, g of theta hat, minus g of theta

92. y dy plus g sub z dz. And that is zero because we are

93. Good? It would be 10 ^ 55 g per 1 cm cubic and still I would miss 39 zeros,

94. G-alright, okay, I'm, I'm boned.

95. They have the g and h in order.

96. And we assume that it has the same vertices of G of course.

97. like-- G may not be number one, but it's more often

98. the universe, which is about 10 ^ 55 g

99. So what I need to proof is that for all G,

100. And, when we plug in the formulas for f and g,

101. And they come in four flavors, adenine, A, guanine, G,

102. So notice C and G fit perfectly together to make

103. Otherwise, I'm going to get a new guess by taking g, x over

104. So my question is big B-I-G.

105. And you've always really wanted to play pub g or you've been hearing about it

106. there happens to be a facebook group titled the Dr. Barry G Rabe appreciation society.

107. Hoe gaat. g is pronounced as kha in Dutch.

108. Quantum theory says that it is 10 ^ 93 g per 1 cm cubic

109. What is G?

110. to be partial g, partial u.

111. AUDIENCE: Could you maybe have a slightly bias towards G

112. The lasers will hit the craft with g-forces tens of thousands of times stronger than anything

113. maybe n squared, or some general function g of n.

114. that covers all the vertices of G?

115. Yes, see you G!

116. root of delta g of theta transpose sigma delta nabla--

117. partial g, partial y is going to be negative f sub y,

118. Yeah, check this out guys oh my g ah

119. g then f. It works the same way as that.

120. organizations including a 3Gpp to TIA CD g.

121. power and you visualize the logarithm of g to the X.

122. Around the start of the 20th century, G. K. Chesterton and Hilaire Belloc drew together

123. If g of theta is theta minus 0.5 and theta

124. natural log of g of r.

125. I'm going to start with a guess, I'm going to call it g.

126. enjoyment of the whole human race”. Similar views are presented by G. K. Chesterton

127. So what I need to proof is that for all G,

128. And in particular, if this g term is 3 to the n,

129. I should say so he desk g and there is a g okay, so this is a roblox tax

130. So we already know that T is a connected subgraph of G

131. maybe that's true. But the G word wasn't even mentioned as a hypothesis -- namely the possibility

132. and lifting off distinguished companion to the world on it on g

133. we just have g prime of r squared

134. that horn note can't be in a G, it's gotta be in A.

135. Do we still have a connected subgraph of G

136. So all vertices in G are still connected

137. He touches "G" like he's missing it.

138. So it's like any other business that P&G is in,

139. likely, on average you have like 24%-- plus 4 for G, right?

140. And return g.

141. Well, of course it cover all the vertices of G

142. r over g of r squared.

143. Well, then you know that the gradient of g is perpendicular

144. A function g of x is tilde, a function h of x

145. So g went to there.

146. So g moves rightward into the blank,

147. So if g-- that's saying the non-homogeneous part--

148. The A and G are purines, and their ring

149. we just have g prime of r squared

150. tells us g sub x dx plus g sub z dz is zero and we would like to

151. A, b, c, f, e, d, g, h-- g, h is good.

152. distinguished companion to the world on it on g

153. That could be potentially k by k if g takes values into rk.

154. g. I would like to match this with

155. or G, AGT, or sometimes abbreviated as GTR AGT, where

156. I said Dennis, play the G.

157. So we say for all G and for all sets

158. There is no sequence of legal moves to invert g and h.

159. spoken as y in Dutch. So it's y and g kha kha. I'm fine. Het gaat prima met mij.

160. a, b, c, d, g, h, e, f goes to-- I'm

161. z over g sub x plus f sub z times dz.

162. into a goal, which I'll call, g.

163. And the G to C ratio should be one to one.

164. I..."That's a funny one, isn't it? "o-u-g-h-t"

165. plus g of n, like n cubed.

166. like PwC my employer, or McKinsey or P&G or Google, it happens all the time.

167. So notice C and G fit perfectly together to make

168. partial g over partial x. We can just write g sub x times

169. PROFESSOR: G changed by three-- moved three in the order.

170. with the same vertices of G. So the only difference

171. AUDIENCE: e, g.

172. For example, g goes up.

173. How can I do that? Well, I can just look at how g

174. So if g-- that's saying the non-homogeneous part--

175. g is a function of y only. If you get an x here,

176. That's what's written here. g takes value from d to k,

177. het met u? Remember g is pronounced as kha in Dutch therefore this is khaat. Hoe gaat

178. g, h changes order.

179. How much is that? How much is partial g,

180. How can I do that? Well, I can just look at how g

181. Partial x over partial z with y held constant is negative g sub

182. very confident that the motif has the sequence, A C G T A G C

183. So here's the last base of the intron, a G, and then

184. integer i into g.

185. it's up there, on the screen: V-E-G-A-N.

186. or G. In some motifs you could have GT, NN, GT, or something

187. If it's not, you create a new guess by averaging g and x

188. vector to be the gradient of g. We have seen that the gradient

189. So you start with a guess, g.

190. by g old, over 2.

191. So effectively, if g takes values in dimension 1,

192. connected, and with the same vertices as G.

193. to look at the constraint g. Well, how do we do that?

194. She's really walking in S&G

195. He's like, "That's Kool G Rap, man.

196. minus d equals g of n, where that's some fixed function

197. built in Italy called G RAM that also looks

198. If I give you the function g equals u of v.

199. A, b, c, d, e, f, h g-- no, no, no, that's where you started,

200. Then in step 2, we put back in g of n,

201. distinguished companion to the world on ads on g

202. In step 1, we replace g of n by 0,

203. minus g sub z dz divided by g sub x.

204. between any of those stratum 2 tests and G, because that would be the highest level thing--G

205. It's either A or G. [INAUDIBLE].

206. let T be a connected subgraph of G, but with a property

207. Again, saying that g cannot change and keeping y constant

208. If we compare the two things there, we get 4x squared plus g

209. So this is the minimum spanning tree for the graph G

210. Wyclef: Because they had on the radio they would be playing Kool G Rap, so I would record

211. I was even having thoughts in my head of just like you know what why doesn't