

Solid Oval Diamond Set Flat Top Signet Ring
Introducing our Solid Oval Diamond Set Flat Top Signet Ring, a true masterpiece of style and sophistication. This ring features a solid sideways oval-shaped flat top adorned with a beautiful round brilliant cut diamond delicately placed in the top right corner. The diamond's mesmerising sparkle and brilliance draw the eye, adding a touch of luxury and opulence to this timeless design.
Product Details:
- Total Diamond Weight: 1xRound Brilliant Cut Diamond = 0.15ct
- Measurements: D: 10.8 x 15.8mm T: 3.1mm
- Metal: 9ct Yellow Gold
Available for quick and easy dispatch. Please allow 1-3 business days.
At LeGassick, we’re passionate about helping customers find the perfect piece of jewellery. We'd love to hear from you if you have any questions about our rings.
Questions about this piece? Please contact us >
Free fully insured shipping Australia wide.
All our pieces are covered by warranty.
Free 14 day returns.
- Shipping & Returns
- Resizing
Free shipping on all website orders within Australia.
At LeGassick, we offer free, fast, secure shipping within Australia for any LeGassick website purchase. All items are beautifully boxed and ribboned, just as if they were purchased at one of our LeGassick Showrooms.
We will supply you with a shipping code so you can track your beautiful jewellery on its journey.
We will resize your ring at no charge to ensure the fit is correct.
The complimentary resize is within the first 30 days of purchase, and not after the ring has been worn for a period of time. This applies to any ring purchased online through our LeGassick website.
Some rings may not be able to be resized due to the design style. If your LeGassick ring is unable to be resized, we will work with you to re-make your ring in the finger size required at no extra charge (terms and conditions apply). This process can take up to 4 weeks. LeGassick will discuss with you directly the process, keep you informed with updates, and ensure your ring is back where it belongs as quickly as possible.
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