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Paranormal Forum
Apocalypse, End Times, Disasters & Survivalism
Are you ready for 2012?
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<blockquote data-quote="Rosco..Jones" data-source="post: 51356" data-attributes="member: 2729"><p><span style="color: #c0c0c0"><a href="http://paranormalis.com/members/peregrini.2670/" target="_blank"><span style="color: #c0c0c0"> [URL='http://paranormalis.com/members/peregrini.2670/']<span style="color: #c0c0c0">Peregrini, Thanks for the heads up on the oil reserves situation. The infowars.com article was interesting. It did get me to check out other sources on the web. If true, the energy portion of the calculations need to be updated. New data always requires a rethink on the subject, eh? One factor here is, how much new oil is there? I am pretty sure it is not limitless. Oh yeah, what does this mean as far as green energy research and that Global Warming thing? The rate of usage increases with the population.</span></span></a>[/URL]</span></p><p> </p><p><a href="http://paranormalis.com/members/peregrini.2670/" target="_blank"><span style="color: #c0c0c0">[URL='http://paranormalis.com/members/peregrini.2670/']<span style="color: #c0c0c0">Oil/Energy is not the only concern. There are many other non-renewable resources that actually are non-renewable. The chart below is from," Mineral Supply and Demand into the 21st Century" by Stephen E. Kesler. <span style="color: #808000">http://pubs.usgs.gov/circ/2007/1294/reports/paper9.pdf</span></span></span></a>[/URL]</p><p></p><p>Figure 7. Graph showing ratios of global reserves to annual global production (consumption) for most mineral and energy commodities for 1992; the ratios provide a rough indication of the adequacy (in years) of currently known global reserves (from Kesler, 1994).<a href="http://paranormalis.com/members/peregrini.2670/" target="_blank"><span style="color: #c0c0c0">[URL='http://paranormalis.com/members/peregrini.2670/']</span></a>[/URL]</p><p> </p><p><img 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" alt="" class="fr-fic fr-dii fr-draggable " style="" /></p><p> </p><p>Basically, this shows when we are expected to run out of these various minerals/resources.</p><p>This is not a temporary decline in resources that will recover, gone is gone.</p><p> </p><p>Water may be a renewable resource, but in the Midwest they are pumping well water for irrigation faster than it can be replenished. The wells keep going deeper, but eventually they will reach the bottom. Water in the Colorado river is being fought over by all the municipalities along it's course. Communities are expanding and require more water. The amount of snowfall in the Rockies has been declining. This equals less water to be shared downstream. Las Vegas, along with LA, gets its water from Lake Mead. This is an extremely large fresh water lake. Since I moved from there in '97, the water level has fallen over 100 feet. It is still falling every year since. When the water goes, Vegas goes. Yes, water is a renewable resource, but changing weather and our demands may mean that, at some point, there is not enough to go around.</p><p> </p><p>In this paper there was some interesting comments on population.</p><p>"Population will have a bigger effect on future mineral demand than the creation of new products and markets. Projections of future population range widely, depending on estimated fertility rates. For low fertility rates of 1.5 to 1.6 children per female, which are below the “replacement rate” of 2.1, world population is projected to increase from about 6 billion to about 7 billion people and then to decline after that, reaching the 1950s level of 2.5 billion in about 2150. If, on the other hand, global fertility rates remain at 2.5 to 2.6, world population will reach about 25 billion in 2150. For 2050, these two extremes would yield world populations of 7 billion or 11."</p><p> </p><p><span style="color: #99ccff">"any population that out grows its resources will naturally decline and <span style="color: #00ccff">when resources increase</span> they will again increase in number. It's a natural balance."</span></p><p>This must be referring to renewable resources, since "non-renewable" would not magically increase. The biggest concern with renewable resources still has to be fresh water. We continue to use our fresh water faster than it gets renewed. I know we have some common and divergent views. That's what life is all about. Life's different experiences create a unique perspective for each of us.</p><p> </p><p>Trends and forecasts are based upon things going as expected. This is not how things always work out. Some world changes can be drastic and happen in a relatively short amount of time from the whims of weather both solar and terrestrial or other natural events. Say we get hit by a big coronal mass ejection (long-shot), that wipes out all electronic devices world wide. We may have resources then, but would be unable to do much with them. The oceans' circulatory system may stop working, due to all the glacial ice melt messing with the near ice thermal exchange. (medium-shot) This would cause major changes in global weather and renewable resources. As far as us really forecasting the future, it is all just a best guess, no matter who does the talking.</p><p> </p><p> </p><p><span style="color: #c0c0c0"><a href="http://paranormalis.com/members/peregrini.2670/" target="_blank">http://paranormalis.com/members/peregrini.2670/</a></span></p></blockquote><p></p>
[QUOTE="Rosco..Jones, post: 51356, member: 2729"] [COLOR=#c0c0c0][URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0] [URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0]Peregrini, Thanks for the heads up on the oil reserves situation. The infowars.com article was interesting. It did get me to check out other sources on the web. If true, the energy portion of the calculations need to be updated. New data always requires a rethink on the subject, eh? One factor here is, how much new oil is there? I am pretty sure it is not limitless. Oh yeah, what does this mean as far as green energy research and that Global Warming thing? The rate of usage increases with the population.[/COLOR][/COLOR][/URL][COLOR=#c0c0c0][/COLOR][/URL][/COLOR] [URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0][URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0]Oil/Energy is not the only concern. There are many other non-renewable resources that actually are non-renewable. The chart below is from," Mineral Supply and Demand into the 21st Century" by Stephen E. Kesler. [COLOR=#808000]http://pubs.usgs.gov/circ/2007/1294/reports/paper9.pdf[/COLOR][/COLOR][/COLOR][/URL][COLOR=#c0c0c0][/COLOR][/URL] [COLOR=#c0c0c0][/COLOR] Figure 7. Graph showing ratios of global reserves to annual global production (consumption) for most mineral and energy commodities for 1992; the ratios provide a rough indication of the adequacy (in years) of currently known global reserves (from Kesler, 1994).[URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0][URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0][/COLOR][/COLOR][/URL][COLOR=#c0c0c0][/COLOR][/URL] 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[/IMG] Basically, this shows when we are expected to run out of these various minerals/resources. This is not a temporary decline in resources that will recover, gone is gone. Water may be a renewable resource, but in the Midwest they are pumping well water for irrigation faster than it can be replenished. The wells keep going deeper, but eventually they will reach the bottom. Water in the Colorado river is being fought over by all the municipalities along it's course. Communities are expanding and require more water. The amount of snowfall in the Rockies has been declining. This equals less water to be shared downstream. Las Vegas, along with LA, gets its water from Lake Mead. This is an extremely large fresh water lake. Since I moved from there in '97, the water level has fallen over 100 feet. It is still falling every year since. When the water goes, Vegas goes. Yes, water is a renewable resource, but changing weather and our demands may mean that, at some point, there is not enough to go around. In this paper there was some interesting comments on population. "Population will have a bigger effect on future mineral demand than the creation of new products and markets. Projections of future population range widely, depending on estimated fertility rates. For low fertility rates of 1.5 to 1.6 children per female, which are below the “replacement rate” of 2.1, world population is projected to increase from about 6 billion to about 7 billion people and then to decline after that, reaching the 1950s level of 2.5 billion in about 2150. If, on the other hand, global fertility rates remain at 2.5 to 2.6, world population will reach about 25 billion in 2150. For 2050, these two extremes would yield world populations of 7 billion or 11." [COLOR=#99ccff]"any population that out grows its resources will naturally decline and [COLOR=#00ccff]when resources increase[/COLOR] they will again increase in number. It's a natural balance."[/COLOR] This must be referring to renewable resources, since "non-renewable" would not magically increase. The biggest concern with renewable resources still has to be fresh water. We continue to use our fresh water faster than it gets renewed. I know we have some common and divergent views. That's what life is all about. Life's different experiences create a unique perspective for each of us. Trends and forecasts are based upon things going as expected. This is not how things always work out. Some world changes can be drastic and happen in a relatively short amount of time from the whims of weather both solar and terrestrial or other natural events. Say we get hit by a big coronal mass ejection (long-shot), that wipes out all electronic devices world wide. We may have resources then, but would be unable to do much with them. The oceans' circulatory system may stop working, due to all the glacial ice melt messing with the near ice thermal exchange. (medium-shot) This would cause major changes in global weather and renewable resources. As far as us really forecasting the future, it is all just a best guess, no matter who does the talking. [COLOR=#c0c0c0][URL='http://paranormalis.com/members/peregrini.2670/'][COLOR=#c0c0c0][/COLOR][/URL][/COLOR] [/QUOTE]
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