چگونه میزان تقاضای طلا انعطاف پذیر می ماند

تحلیلی از فرانک هولمز در سایت کیتکو

شورای جهانی طلا می گوید: میزان تقاضا برای طلا در ربع اول سال 2012 ، با توجه به افت 5 درصدی تقاضا نسبت به میزان پایه سالانه، حدودا توانست خود را بازیابد. این کاهش اندک تقاضا مزاحمتی در مقابل رشد 22 درصدی قیمت طلا در سه ماهه اول سال 2012 نسبت به سال 2011 محسوب می شود.

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

مقایسه میزان استخراج طلا  و قیمت طلا

 

 

عرضه طلا، در حالتیکه که میزان تولید حاصل از معدن و تجهیزات بازیافت طلا 5 درصد نسبت به میانگین سالانه افزایش یافته است، معتدل باقی می ماند.چنان که WGC می گوید  تولید حاصل از معدن به تنهایی  فقط 2 درصد نسبت به قبل افزایش یافته است که این اتفاق ادامه یک روند چهارساله است. آقای گروب اعتقاد داردتولید در معادن قدیمی طلا در آفریقای جنوبی در حال کاهش است در حالیکه میزان تولید در چین،غرب آفریقا،ترکیه و قسمت هایی از آسیا دارد بیشتر از مقدار میانگین می شود.

بطورکلی آقای گروب معتقد است که سطح بالایی از بازیافت مورد نیاز است؛زیرا میزان تولید معادن طلا تنها 2800 تن از نیاز طلا را برطرف می کند در حالیکه تقاضای کلی طلا در سال 2011 به حدود 4500 تن رسیده است.او عقیدا دارد تنها راه موجود برای بالانس میان عرضه و تقاضای طلا، بالا بردن قیمت طلاست.

 

 

نویسنده: فرانک هولمز

CEO و رییس بخش سرمایه گذاری در سرمایه گذاران جهانی آمریکا

مترجم: پیمان یزدانی

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