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Guru Granth Sahib
Composition, Arrangement & Layout
ਜਪੁ | Jup
ਸੋ ਦਰੁ | So Dar
ਸੋਹਿਲਾ | Sohilaa
ਰਾਗੁ ਸਿਰੀਰਾਗੁ | Raag Siree-Raag
Gurbani (14-53)
Ashtpadiyan (53-71)
Gurbani (71-74)
Pahre (74-78)
Chhant (78-81)
Vanjara (81-82)
Vaar Siri Raag (83-91)
Bhagat Bani (91-93)
ਰਾਗੁ ਮਾਝ | Raag Maajh
Gurbani (94-109)
Ashtpadi (109)
Ashtpadiyan (110-129)
Ashtpadi (129-130)
Ashtpadiyan (130-133)
Bara Maha (133-136)
Din Raen (136-137)
Vaar Maajh Ki (137-150)
ਰਾਗੁ ਗਉੜੀ | Raag Gauree
Gurbani (151-185)
Quartets/Couplets (185-220)
Ashtpadiyan (220-234)
Karhalei (234-235)
Ashtpadiyan (235-242)
Chhant (242-249)
Baavan Akhari (250-262)
Sukhmani (262-296)
Thittee (296-300)
Gauree kii Vaar (300-323)
Gurbani (323-330)
Ashtpadiyan (330-340)
Baavan Akhari (340-343)
Thintteen (343-344)
Vaar Kabir (344-345)
Bhagat Bani (345-346)
ਰਾਗੁ ਆਸਾ | Raag Aasaa
Gurbani (347-348)
Chaupaday (348-364)
Panchpadde (364-365)
Kaafee (365-409)
Aasaavaree (409-411)
Ashtpadiyan (411-432)
Patee (432-435)
Chhant (435-462)
Vaar Aasaa (462-475)
Bhagat Bani (475-488)
ਰਾਗੁ ਗੂਜਰੀ | Raag Goojaree
Gurbani (489-503)
Ashtpadiyan (503-508)
Vaar Gujari (508-517)
Vaar Gujari (517-526)
ਰਾਗੁ ਦੇਵਗੰਧਾਰੀ | Raag Dayv-Gandhaaree
Gurbani (527-536)
ਰਾਗੁ ਬਿਹਾਗੜਾ | Raag Bihaagraa
Gurbani (537-556)
Chhant (538-548)
Vaar Bihaagraa (548-556)
ਰਾਗੁ ਵਡਹੰਸ | Raag Wadhans
Gurbani (557-564)
Ashtpadiyan (564-565)
Chhant (565-575)
Ghoriaan (575-578)
Alaahaniiaa (578-582)
Vaar Wadhans (582-594)
ਰਾਗੁ ਸੋਰਠਿ | Raag Sorath
Gurbani (595-634)
Asatpadhiya (634-642)
Vaar Sorath (642-659)
ਰਾਗੁ ਧਨਾਸਰੀ | Raag Dhanasaree
Gurbani (660-685)
Astpadhiya (685-687)
Chhant (687-691)
Bhagat Bani (691-695)
ਰਾਗੁ ਜੈਤਸਰੀ | Raag Jaitsree
Gurbani (696-703)
Chhant (703-705)
Vaar Jaitsaree (705-710)
Bhagat Bani (710)
ਰਾਗੁ ਟੋਡੀ | Raag Todee
ਰਾਗੁ ਬੈਰਾੜੀ | Raag Bairaaree
ਰਾਗੁ ਤਿਲੰਗ | Raag Tilang
Gurbani (721-727)
Bhagat Bani (727)
ਰਾਗੁ ਸੂਹੀ | Raag Suhi
Gurbani (728-750)
Ashtpadiyan (750-761)
Kaafee (761-762)
Suchajee (762)
Gunvantee (763)
Chhant (763-785)
Vaar Soohee (785-792)
Bhagat Bani (792-794)
ਰਾਗੁ ਬਿਲਾਵਲੁ | Raag Bilaaval
Gurbani (795-831)
Ashtpadiyan (831-838)
Thitteen (838-840)
Vaar Sat (841-843)
Chhant (843-848)
Vaar Bilaaval (849-855)
Bhagat Bani (855-858)
ਰਾਗੁ ਗੋਂਡ | Raag Gond
Gurbani (859-869)
Ashtpadiyan (869)
Bhagat Bani (870-875)
ਰਾਗੁ ਰਾਮਕਲੀ | Raag Ramkalee
Ashtpadiyan (902-916)
Gurbani (876-902)
Anand (917-922)
Sadd (923-924)
Chhant (924-929)
Dakhnee (929-938)
Sidh Gosat (938-946)
Vaar Ramkalee (947-968)
ਰਾਗੁ ਨਟ ਨਾਰਾਇਨ | Raag Nat Narayan
Gurbani (975-980)
Ashtpadiyan (980-983)
ਰਾਗੁ ਮਾਲੀ ਗਉੜਾ | Raag Maalee Gauraa
Gurbani (984-988)
Bhagat Bani (988)
ਰਾਗੁ ਮਾਰੂ | Raag Maaroo
Gurbani (889-1008)
Ashtpadiyan (1008-1014)
Kaafee (1014-1016)
Ashtpadiyan (1016-1019)
Anjulian (1019-1020)
Solhe (1020-1033)
Dakhni (1033-1043)
ਰਾਗੁ ਤੁਖਾਰੀ | Raag Tukhaari
Bara Maha (1107-1110)
Chhant (1110-1117)
ਰਾਗੁ ਕੇਦਾਰਾ | Raag Kedara
Gurbani (1118-1123)
Bhagat Bani (1123-1124)
ਰਾਗੁ ਭੈਰਉ | Raag Bhairo
Gurbani (1125-1152)
Partaal (1153)
Ashtpadiyan (1153-1167)
ਰਾਗੁ ਬਸੰਤੁ | Raag Basant
Gurbani (1168-1187)
Ashtpadiyan (1187-1193)
Vaar Basant (1193-1196)
ਰਾਗੁ ਸਾਰਗ | Raag Saarag
Gurbani (1197-1200)
Partaal (1200-1231)
Ashtpadiyan (1232-1236)
Chhant (1236-1237)
Vaar Saarang (1237-1253)
ਰਾਗੁ ਮਲਾਰ | Raag Malaar
Gurbani (1254-1293)
Partaal (1265-1273)
Ashtpadiyan (1273-1278)
Chhant (1278)
Vaar Malaar (1278-91)
Bhagat Bani (1292-93)
ਰਾਗੁ ਕਾਨੜਾ | Raag Kaanraa
Gurbani (1294-96)
Partaal (1296-1318)
Ashtpadiyan (1308-1312)
Chhant (1312)
Vaar Kaanraa
Bhagat Bani (1318)
ਰਾਗੁ ਕਲਿਆਨ | Raag Kalyaan
Gurbani (1319-23)
Ashtpadiyan (1323-26)
ਰਾਗੁ ਪ੍ਰਭਾਤੀ | Raag Prabhaatee
Gurbani (1327-1341)
Ashtpadiyan (1342-51)
ਰਾਗੁ ਜੈਜਾਵੰਤੀ | Raag Jaijaiwanti
Gurbani (1352-53)
Salok | Gatha | Phunahe | Chaubole | Swayiye
Sehskritee Mahala 1
Sehskritee Mahala 5
Gaathaa Mahala 5
Phunhay Mahala 5
Chaubolae Mahala 5
Shaloks Bhagat Kabir
Shaloks Sheikh Farid
Swaiyyae Mahala 5
Swaiyyae in Praise of Gurus
Shaloks in Addition To Vaars
Shalok Ninth Mehl
Mundavanee Mehl 5
ਰਾਗ ਮਾਲਾ, Raag Maalaa
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<blockquote data-quote="spnadmin" data-source="post: 141368" data-attributes="member: 35"><p>The reason is statistical. Population growth is not a matter of simple replacement of individuals through child-bearing. Population growth rates are "exponential." The size of a population compounds because exponential growth is proportional to the populations current size. If population A is larger than population B at some point, and population A and B reproduce at the same rate, over one generation Population A will be larger. So beginning with a given number as the starting point or population base, you end up with a number that will be much greater than you would by simply replacing the number of people who die in each generation. The larger the base, the greater the rate of replacement, assuming there are no wars, epidemics, or catastrophes to reduce the population base, and assuming that family planning is not being used to control population size. </p><p></p><p>Muslims are also less likely to seek abortion as a family planning method. In underdeveloped countries they are less likely to use birth control. </p><p><strong></strong></p><p><strong>Here are some baseline figures</strong></p><p></p><p>Countries With The Largest Muslim Populations (2009):</p><p></p><p></p><p>Country Number of Muslims</p><p>Indonesia 203 million</p><p>Pakistan 174 million</p><p>India 161 million</p><p>Bangladesh 145 million</p><p>Egypt 79 million</p><p>Nigeria 78 million</p><p>Iran 74 million</p><p>Turkey 74 million</p><p>Algeria 34 million</p><p>Morocco 32 million</p><p>Iraq 30 million</p><p>Sudan 30 million</p><p>Afghanistan 28 million</p><p>Ethiopia 28 million</p><p>Uzbekistan 26 million</p><p>Saudi Arabia 25 million</p><p>Yemen 23 million</p><p>China 22 million</p><p>Syria 20 million</p><p>Russia 16 million</p><p></p><p></p><p>------------------</p><p></p><p>Here is a good explanation. </p><p></p><p></p><p></p><p>As long ago as 1789, Thomas Malthus studied the nature of population growth in Europe. He claimed that population was increasing faster than food production, and he feared eventual global starvation. Of course he could not foresee how modern technology would expand food production, but his observations about how populations increase were important. Population grows geometrically (1, 2, 4, 8 …), rather than arithmetically (1, 2, 3, 4 …), which is why the numbers can increase so quickly.</p><p></p><p>A story said to have originated in Persia offers a classic example of exponential growth. It tells of a clever courtier who presented a beautiful chess set to his king and in return asked only that the king give him one grain of rice for the first square, two grains, or double the amount, for the second square, four grains (or double again) for the third, and so forth. The king, not being mathematically inclined, agreed and ordered the rice to be brought from storage. The eighth square required 128 grains, the 12th took more than one pound. Long before reaching the 64th square, every grain of rice in the kingdom had been used. Even today, the total world rice production would not be enough to meet the amount required for the final square of the chessboard. The secret to understanding the arithmetic is that the rate of growth (doubling for each square) applies to an ever-expanding amount of rice, so the number of grains added with each doubling goes up, even though the rate of growth is constant. </p><p></p><p>Similarly, if a country's population begins with 1 million and grows at a steady 3 percent annually, it will add 30,000 persons the first year, almost 31,000 the second year, and 40,000 by the 10th year. At a 3 percent growth rate, its doubling time — or the number of years to double in size — is 23 years. (The doubling time for a population can be roughly determined by dividing the current growth rate into the number "69." Therefore, 69/3=23 years. Of course, if a population's growth rate does not remain at this rate, the projected doubling time would need to be recalculated.)</p><p></p><p>The growth rate of 1.2 percent between 2000 and 2005, when applied to the world's 6.5 billion population in 2005, yields an annual increase of about 78 million people. Because of the large and increasing population size, the number of people added to the global population will remain high for several decades, even as growth rates continue to decline. </p><p></p><p>Between 2005 and 2030, most of this annual growth will occur in the less developed countries in Africa, Asia, and Latin America whose population growth rates are much higher than those in more developed countries. The populations in the less developed regions will most likely continue to command a larger proportion of the world total. While Asia's share of world population may continue to hover around 60 percent through 2050, Europe's portion has declined sharply and is likely to drop even more during the 21st century. Africa would gain part of Europe's portion, and the population in Latin America and the Caribbean would remain relatively constant around 8 percent (see chart, "World Population Distribution by Region, 1800–2050," above).</p><p></p><p></p><p>Terms</p><p></p><p>Birth rate (or crude birth rate): The annual number of births per 1,000 total population.</p><p></p><p>Doubling time: The number of years required for the population of an area to double its present size, given the current rate of population growth. Population doubling time is useful to demonstrate the long-term effect of a growth rate, but should not be used to project population size. Many more-developed countries have very low growth rates. But these countries are not expected to ever double again. Most, in fact, likely have population declines in their future. Many less-developed countries have high growth rates that are associated with short doubling times, but are expected to grow more slowly as birth rates are expected to continue to decline.</p><p></p><p></p><p></p><p><a href="http://www.prb.org/Educators/TeachersGuides/HumanPopulation/PopulationGrowth.aspx" target="_blank">http://www.prb.org/Educators/TeachersGuides/HumanPopulation/PopulationGrowth.aspx</a></p></blockquote><p></p>
[QUOTE="spnadmin, post: 141368, member: 35"] The reason is statistical. Population growth is not a matter of simple replacement of individuals through child-bearing. Population growth rates are "exponential." The size of a population compounds because exponential growth is proportional to the populations current size. If population A is larger than population B at some point, and population A and B reproduce at the same rate, over one generation Population A will be larger. So beginning with a given number as the starting point or population base, you end up with a number that will be much greater than you would by simply replacing the number of people who die in each generation. The larger the base, the greater the rate of replacement, assuming there are no wars, epidemics, or catastrophes to reduce the population base, and assuming that family planning is not being used to control population size. Muslims are also less likely to seek abortion as a family planning method. In underdeveloped countries they are less likely to use birth control. [B] Here are some baseline figures[/B] Countries With The Largest Muslim Populations (2009): Country Number of Muslims Indonesia 203 million Pakistan 174 million India 161 million Bangladesh 145 million Egypt 79 million Nigeria 78 million Iran 74 million Turkey 74 million Algeria 34 million Morocco 32 million Iraq 30 million Sudan 30 million Afghanistan 28 million Ethiopia 28 million Uzbekistan 26 million Saudi Arabia 25 million Yemen 23 million China 22 million Syria 20 million Russia 16 million ------------------ Here is a good explanation. As long ago as 1789, Thomas Malthus studied the nature of population growth in Europe. He claimed that population was increasing faster than food production, and he feared eventual global starvation. Of course he could not foresee how modern technology would expand food production, but his observations about how populations increase were important. Population grows geometrically (1, 2, 4, 8 …), rather than arithmetically (1, 2, 3, 4 …), which is why the numbers can increase so quickly. A story said to have originated in Persia offers a classic example of exponential growth. It tells of a clever courtier who presented a beautiful chess set to his king and in return asked only that the king give him one grain of rice for the first square, two grains, or double the amount, for the second square, four grains (or double again) for the third, and so forth. The king, not being mathematically inclined, agreed and ordered the rice to be brought from storage. The eighth square required 128 grains, the 12th took more than one pound. Long before reaching the 64th square, every grain of rice in the kingdom had been used. Even today, the total world rice production would not be enough to meet the amount required for the final square of the chessboard. The secret to understanding the arithmetic is that the rate of growth (doubling for each square) applies to an ever-expanding amount of rice, so the number of grains added with each doubling goes up, even though the rate of growth is constant. Similarly, if a country's population begins with 1 million and grows at a steady 3 percent annually, it will add 30,000 persons the first year, almost 31,000 the second year, and 40,000 by the 10th year. At a 3 percent growth rate, its doubling time — or the number of years to double in size — is 23 years. (The doubling time for a population can be roughly determined by dividing the current growth rate into the number "69." Therefore, 69/3=23 years. Of course, if a population's growth rate does not remain at this rate, the projected doubling time would need to be recalculated.) The growth rate of 1.2 percent between 2000 and 2005, when applied to the world's 6.5 billion population in 2005, yields an annual increase of about 78 million people. Because of the large and increasing population size, the number of people added to the global population will remain high for several decades, even as growth rates continue to decline. Between 2005 and 2030, most of this annual growth will occur in the less developed countries in Africa, Asia, and Latin America whose population growth rates are much higher than those in more developed countries. The populations in the less developed regions will most likely continue to command a larger proportion of the world total. While Asia's share of world population may continue to hover around 60 percent through 2050, Europe's portion has declined sharply and is likely to drop even more during the 21st century. Africa would gain part of Europe's portion, and the population in Latin America and the Caribbean would remain relatively constant around 8 percent (see chart, "World Population Distribution by Region, 1800–2050," above). Terms Birth rate (or crude birth rate): The annual number of births per 1,000 total population. Doubling time: The number of years required for the population of an area to double its present size, given the current rate of population growth. Population doubling time is useful to demonstrate the long-term effect of a growth rate, but should not be used to project population size. Many more-developed countries have very low growth rates. But these countries are not expected to ever double again. Most, in fact, likely have population declines in their future. Many less-developed countries have high growth rates that are associated with short doubling times, but are expected to grow more slowly as birth rates are expected to continue to decline. [URL]http://www.prb.org/Educators/TeachersGuides/HumanPopulation/PopulationGrowth.aspx[/URL] [/QUOTE]
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