deadspace Posted September 2, 2014 Share Posted September 2, 2014 Bruce Greenwald discussed the importance of considering earnings yield in considering an investment. He rightfully things that DCF is far too sensitive to inputs His method for evaluating a companies growth is well outlined in this group of articles for those of you unfamiliar with the method http://luminouslogic.com/bruce-greenwald-on-valuing-a-franchise-pt-3.htm http://luminouslogic.com/bruce-greenwald-on-valuing-a-franchise-pt-4.htm My question: This process of calculating your return on growth all seems logical exempt for the last part where you simply add the 5% organic growth. Irrigardless of what the perfect number is for organic growth (GDP or otherwise) its the only number in the equation which has NO relation to the price paid. It implies that if I pay 100x earnings or 1x earnings I still get the same % return on my investment from the organic growth. This seems wrong Love to hear your comments thanks Link to comment Share on other sites More sharing options...
Patmo Posted September 5, 2014 Share Posted September 5, 2014 The market will let you buy companies that they don't care about at a major discount to current earning power. That includes companies with a growth history and growth expectations. The simple method would be to just dump growth into your margin of safety. There might be foregone opportunities this way, but no need to break your head and you get to play safer. Wait for the fat pitch they said. Link to comment Share on other sites More sharing options...
peter1234 Posted September 5, 2014 Share Posted September 5, 2014 It implies that if I pay 100x earnings or 1x earnings I still get the same % return on my investment from the organic growth. This seems wrong Love to hear your comments thanks In Theory: As long as PE multiple stays the same (big assumption), this is correct. Think about it: your profit just increased by 5% (or whatever growth it is), so now the company is worth 5% more. In Practice: Use a margin of safety (as previous post suggests) and think about the probability of the multiple changing. ;) Link to comment Share on other sites More sharing options...
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